This document discusses data objects, attributes, and data types. It begins by defining a data object as an entity with attributes that describe its characteristics. Attributes can be nominal, ordinal, interval, ratio, discrete, or continuous. The document then discusses different types of data structures like records, graphs, ordered data, and more. It also covers measuring similarity and dissimilarity between data objects using distances and properties of good distance measures. In summary, the document provides an overview of fundamental concepts in data including objects, attributes, data types, structures, and measuring similarity.
This document provides an overview of getting to know data through data mining and data warehousing. It defines key concepts like data objects, attributes, attribute types, data sets, and data quality issues. Data objects are described by a set of attributes, which can be qualitative like nominal or ordinal, or quantitative like interval or ratio scaled. Different types of data sets are discussed including data matrices, documents, transactions, graphs, and ordered data. Common data quality problems addressed are noise, outliers, missing values, and duplicate data. Methods for measuring similarity and dissimilarity between data objects are also introduced.
This document discusses graphing techniques for categorical and compositional data in Stata. It begins with explaining a "stacking trick" for binary responses that involves generating a new variable which vertically stacks points in bars to address overplotting when there are many ties. The document then covers bar charts and related displays for cross-tabulations of categorical data, as well as plots for cumulative distributions of ordinal data. Finally, it explains triangular plots for visualizing three-way compositions where categories sum to 100%.
Categorical DataCategorical data represents characteristics..docxketurahhazelhurst
Categorical Data
Categorical data represents characteristics. Therefore it can represent things like a person’s gender, language etc. Categorical data can also take on numerical values (Example: 1 for female and 0 for male). Note that those numbers don’t have mathematical meaning.
Nominal Data
Nominal values represent discrete units and are used to label variables, that have no quantitative value. Just think of them as „labels“. Note that nominal data that has no order. Therefore if you would change the order of its values, the meaning would not change. You can see two examples of nominal features below:
The left feature that describes a persons gender would be called „dichotomous“, which is a type of nominal scales that contains only two categories.
Ordinal Data
Ordinal values represent discrete and ordered units. It is therefore nearly the same as nominal data, except that it’s ordering matters. You can see an example below:
Note that the difference between Elementary and High School is different than the difference between High School and College. This is the main limitation of ordinal data, the differences between the values is not really known. Because of that, ordinal scales are usually used to measure non-numeric features like happiness, customer satisfaction and so on.
Numerical Data
1. Discrete Data
We speak of discrete data if its values are distinct and separate. In other words: We speak of discrete data if the data can only take on certain values. This type of data can’t be measured but it can be counted. It basically represents information that can be categorized into a classification. An example is the number of heads in 100 coin flips.
You can check by asking the following two questions whether you are dealing with discrete data or not: Can you count it and can it be divided up into smaller and smaller parts?
2. Continuous Data
Continuous Data represents measurements and therefore their values can’t be counted but they can be measured. An example would be the height of a person, which you can describe by using intervals on the real number line.
Interval Data
Interval values represent ordered units that have the same difference. Therefore we speak of interval data when we have a variable that contains numeric values that are ordered and where we know the exact differences between the values. An example would be a feature that contains temperature of a given place like you can see below:
The problem with interval values data is that they don’t have a „true zero“. That means in regards to our example, that there is no such thing as no temperature. With interval data, we can add and subtract, but we cannot multiply, divide or calculate ratios. Because there is no true zero, a lot of descriptive and inferential statistics can’t be applied.
Ratio Data
Ratio values are also ordered units that have the same difference. Ratio values are the same as interval values, with the difference that they do have an absolute zero. Good e ...
Descriptive statistics and exploratory data analysis (EDA) are used to discover patterns and insights from data without making assumptions about probabilistic models. EDA involves summarizing a dataset's properties through measures of central tendency like mean, median and mode as well as dispersion through range, variance, standard deviation, and quantiles. Visualizing univariate data distributions through histograms, boxplots and scatterplots can reveal outliers and whether data is symmetric or skewed. Correlation analysis examines relationships between variables. Together, these techniques provide an overall understanding of a dataset to inform further analysis and modeling.
Understanding data type is an important concept in statistics, when you are designing an experiment, you want to know what type of data you are dealing with, that will decide what type of statistical analysis, visualizations and prediction algorithms could be used.
#data #data types #ai #machine learning #statistics #data science #data analytics #artificial intelligence
This document discusses different types of data attributes, including nominal, ordinal, interval, and ratio attributes. It also describes structured and unstructured data types, such as records, matrices, documents, transactions, graphs, and web data. Finally, it covers various data preprocessing techniques like aggregation, sampling, dimensionality reduction, feature selection and creation, and data transformation.
This document discusses data objects, attributes, and data types. It begins by defining a data object as an entity with attributes that describe its characteristics. Attributes can be nominal, ordinal, interval, ratio, discrete, or continuous. The document then discusses different types of data structures like records, graphs, ordered data, and more. It also covers measuring similarity and dissimilarity between data objects using distances and properties of good distance measures. In summary, the document provides an overview of fundamental concepts in data including objects, attributes, data types, structures, and measuring similarity.
This document provides an overview of getting to know data through data mining and data warehousing. It defines key concepts like data objects, attributes, attribute types, data sets, and data quality issues. Data objects are described by a set of attributes, which can be qualitative like nominal or ordinal, or quantitative like interval or ratio scaled. Different types of data sets are discussed including data matrices, documents, transactions, graphs, and ordered data. Common data quality problems addressed are noise, outliers, missing values, and duplicate data. Methods for measuring similarity and dissimilarity between data objects are also introduced.
This document discusses graphing techniques for categorical and compositional data in Stata. It begins with explaining a "stacking trick" for binary responses that involves generating a new variable which vertically stacks points in bars to address overplotting when there are many ties. The document then covers bar charts and related displays for cross-tabulations of categorical data, as well as plots for cumulative distributions of ordinal data. Finally, it explains triangular plots for visualizing three-way compositions where categories sum to 100%.
Categorical DataCategorical data represents characteristics..docxketurahhazelhurst
Categorical Data
Categorical data represents characteristics. Therefore it can represent things like a person’s gender, language etc. Categorical data can also take on numerical values (Example: 1 for female and 0 for male). Note that those numbers don’t have mathematical meaning.
Nominal Data
Nominal values represent discrete units and are used to label variables, that have no quantitative value. Just think of them as „labels“. Note that nominal data that has no order. Therefore if you would change the order of its values, the meaning would not change. You can see two examples of nominal features below:
The left feature that describes a persons gender would be called „dichotomous“, which is a type of nominal scales that contains only two categories.
Ordinal Data
Ordinal values represent discrete and ordered units. It is therefore nearly the same as nominal data, except that it’s ordering matters. You can see an example below:
Note that the difference between Elementary and High School is different than the difference between High School and College. This is the main limitation of ordinal data, the differences between the values is not really known. Because of that, ordinal scales are usually used to measure non-numeric features like happiness, customer satisfaction and so on.
Numerical Data
1. Discrete Data
We speak of discrete data if its values are distinct and separate. In other words: We speak of discrete data if the data can only take on certain values. This type of data can’t be measured but it can be counted. It basically represents information that can be categorized into a classification. An example is the number of heads in 100 coin flips.
You can check by asking the following two questions whether you are dealing with discrete data or not: Can you count it and can it be divided up into smaller and smaller parts?
2. Continuous Data
Continuous Data represents measurements and therefore their values can’t be counted but they can be measured. An example would be the height of a person, which you can describe by using intervals on the real number line.
Interval Data
Interval values represent ordered units that have the same difference. Therefore we speak of interval data when we have a variable that contains numeric values that are ordered and where we know the exact differences between the values. An example would be a feature that contains temperature of a given place like you can see below:
The problem with interval values data is that they don’t have a „true zero“. That means in regards to our example, that there is no such thing as no temperature. With interval data, we can add and subtract, but we cannot multiply, divide or calculate ratios. Because there is no true zero, a lot of descriptive and inferential statistics can’t be applied.
Ratio Data
Ratio values are also ordered units that have the same difference. Ratio values are the same as interval values, with the difference that they do have an absolute zero. Good e ...
Descriptive statistics and exploratory data analysis (EDA) are used to discover patterns and insights from data without making assumptions about probabilistic models. EDA involves summarizing a dataset's properties through measures of central tendency like mean, median and mode as well as dispersion through range, variance, standard deviation, and quantiles. Visualizing univariate data distributions through histograms, boxplots and scatterplots can reveal outliers and whether data is symmetric or skewed. Correlation analysis examines relationships between variables. Together, these techniques provide an overall understanding of a dataset to inform further analysis and modeling.
Understanding data type is an important concept in statistics, when you are designing an experiment, you want to know what type of data you are dealing with, that will decide what type of statistical analysis, visualizations and prediction algorithms could be used.
#data #data types #ai #machine learning #statistics #data science #data analytics #artificial intelligence
This document discusses different types of data attributes, including nominal, ordinal, interval, and ratio attributes. It also describes structured and unstructured data types, such as records, matrices, documents, transactions, graphs, and web data. Finally, it covers various data preprocessing techniques like aggregation, sampling, dimensionality reduction, feature selection and creation, and data transformation.
This document discusses data and attributes in data mining. It defines data as a collection of objects and their properties or attributes. Attributes can be nominal, ordinal, interval or ratio. The document describes different types of attributes and data sets, as well as important characteristics like dimensionality and sparsity. It also covers data quality issues, preprocessing techniques like aggregation, sampling and feature selection, and measures of similarity and dissimilarity between data objects.
This document discusses data models in geographic information systems. It describes how GIS data represents a simplified view of the real world by approximating physical entities with spatial data. There are two main types of data models: vector data models which use points, lines and polygons to represent discrete objects, and raster data models which represent phenomena using a grid of cells. The document outlines several common spatial data models and the types of coordinate and attribute data typically used to define geographic features in a GIS.
Please Subscribe to this Channel for more solutions and lectures
http://www.youtube.com/onlineteaching
Chapter 1: Introduction to Statistics
Section 1.2: Types of Data, Key Concept
This document discusses data display and cartography. It defines cartography as the making and study of maps and describes different types of maps like general reference maps, thematic maps, qualitative maps, and quantitative maps. It discusses spatial features, map symbols, and visual variables used to display data and spatial features on maps. It also covers topics like data classification methods, generalization techniques used to simplify data when changing map scales, and visual variables like color, hue, value, and chroma used in mapmaking.
Data Mining DataLecture Notes for Chapter 2IntroducOllieShoresna
Data Mining: Data
Lecture Notes for Chapter 2
Introduction to Data Mining
by
Tan, Steinbach, Kumar
What is Data?Collection of data objects and their attributes
An attribute is a property or characteristic of an objectExamples: eye color of a person, temperature, etc.Attribute is also known as variable, field, characteristic, or featureA collection of attributes describe an objectObject is also known as record, point, case, sample, entity, or instance
Attributes
Objects
Attribute ValuesAttribute values are numbers or symbols assigned to an attribute
Distinction between attributes and attribute valuesSame attribute can be mapped to different attribute values Example: height can be measured in feet or meters
Different attributes can be mapped to the same set of values Example: Attribute values for ID and age are integers But properties of attribute values can be different
ID has no limit but age has a maximum and minimum value
Types of Attributes There are different types of attributesNominalExamples: ID numbers, eye color, zip codesOrdinalExamples: rankings (e.g., taste of potato chips on a scale from 1-10), grades, height in {tall, medium, short}IntervalExamples: calendar dates, temperatures in Celsius or Fahrenheit.RatioExamples: temperature in Kelvin, length, time, counts
Properties of Attribute Values The type of an attribute depends on which of the following properties it possesses:Distinctness: = Order: < > Addition: + - Multiplication: * /
Nominal attribute: distinctnessOrdinal attribute: distinctness & orderInterval attribute: distinctness, order & additionRatio attribute: all 4 properties
Attribute Type
Description
Examples
Operations
Nominal
The values of a nominal attribute are just different names, i.e., nominal attributes provide only enough information to distinguish one object from another. (=, )
zip codes, employee ID numbers, eye color, sex: {male, female}
mode, entropy, contingency correlation, 2 test
Ordinal
The values of an ordinal attribute provide enough information to order objects. (<, >)
hardness of minerals, {good, better, best},
grades, street numbers
median, percentiles, rank correlation, run tests, sign tests
Interval
For interval attributes, the differences between values are meaningful, i.e., a unit of measurement exists.
(+, - )
calendar dates, temperature in Celsius or Fahrenheit
mean, standard deviation, Pearson's correlation, t and F tests
Ratio
For ratio variables, both differences and ratios are meaningful. (*, /)
temperature in Kelvin, monetary quantities, counts, age, mass, length, electrical current
geometric mean, harmonic mean, percent variation
Attribute Level
Transformation
Comments
Nominal
Any permutation of values
If all employee ID numbers were reassigned, would it make any difference?
Ordinal
An order preserving change of values, i.e.,
new_value = f(old_value)
where f is a monotonic function.
An attribut ...
The document discusses class visibility in object-oriented design. It defines a class as a description of objects with similar roles that consist of attributes and operations. Attributes represent an object's state while operations define what it can do. The document explains that in UML, classes use visibility notation (+ public, - private, # protected, ~ package) to specify whether attributes and operations are accessible to members of the same class, derived classes, or other classes. It provides an example of class visibility and discusses defining attributes, including different types like simple, composite, single/multi-valued, derived, complex, key, and stored attributes.
FDS PPT_Unit-5.pptx fundamentals of data scienceJyoReddy9
This document outlines different types of data attributes including nominal, binary, ordinal, interval-scaled, ratio-scaled, discrete and continuous attributes. It discusses measuring central tendency using the mean, median and mode of data and measuring dispersion. Data objects and their attributes in databases and how they are represented as rows and columns are also covered. Basic statistical descriptions of data are important for data preprocessing.
This document discusses different types of data in statistics and R. It describes descriptive statistics, which involves collecting, presenting, and describing data, and inferential statistics, which draws conclusions about populations based on sample data. It then defines qualitative, quantitative, discrete, continuous, and time series data. Finally, it outlines the different data types that can be used in R, including numeric, integer, character, factor, and logical data as well as dates and times.
1. Data exploration involves describing data using statistical and visualization techniques in order to identify important aspects for further analysis. It is done before data mining. Types of attributes include nominal, binary, ordinal, and numeric attributes which can be discrete or continuous.
2. Basic statistical descriptions of data include measures of central tendency (mean, median, mode), measuring dispersion (range, quartiles, variance, standard deviation), and graphic displays (histograms, scatter plots). These help identify properties of the data and highlight outliers.
3. The document then provides details on calculating and interpreting various statistical measures like mean, median, mode, range, quartiles, interquartile range, and variance. It also describes plots like quantile
Lecture 5: Similarity and Distance. Metrics. Min-wise independent hashing. (ppt,pdf)
Chapter 3 from the book Mining Massive Datasets by Anand Rajaraman and Jeff Ullman.
Chapter 2 from the book “Introduction to Data Mining” by Tan, Steinbach, Kumar.
The document discusses various concepts in economic statistics including:
- The meaning and functions of economic statistics which involves collecting, organizing, analyzing, and interpreting economic data.
- Types of statistical data based on scale of measurement (nominal, ordinal, interval, ratio), time reference (time series, cross-sectional, pooled, panel), and sources (primary, secondary).
- Methods for presenting quantitative data like frequency distributions, histograms, frequency polygons, and ogives. Qualitative data can be presented using bar charts, categorical distributions, and pie charts.
Data modeling involves creating conceptual, logical, and physical data models of how entities are related in a database. The interview questions covered topics like different data modeling schemas (star vs snowflake), dimensions, facts, surrogate keys, normalization forms, and data warehousing concepts. The candidate discussed their experience working on a data model for a healthcare insurance project that used a snowflake schema to allow multi-dimensional analysis across entities like subscribers, providers, claims, and plans. Common data modeling mistakes like over-normalization and lack of purpose were also listed.
Compositions of iron-meteorite parent bodies constrainthe structure of the pr...Sérgio Sacani
Magmatic iron-meteorite parent bodies are the earliest planetesimals in the Solar System,and they preserve information about conditions and planet-forming processes in thesolar nebula. In this study, we include comprehensive elemental compositions andfractional-crystallization modeling for iron meteorites from the cores of five differenti-ated asteroids from the inner Solar System. Together with previous results of metalliccores from the outer Solar System, we conclude that asteroidal cores from the outerSolar System have smaller sizes, elevated siderophile-element abundances, and simplercrystallization processes than those from the inner Solar System. These differences arerelated to the formation locations of the parent asteroids because the solar protoplane-tary disk varied in redox conditions, elemental distributions, and dynamics at differentheliocentric distances. Using highly siderophile-element data from iron meteorites, wereconstruct the distribution of calcium-aluminum-rich inclusions (CAIs) across theprotoplanetary disk within the first million years of Solar-System history. CAIs, the firstsolids to condense in the Solar System, formed close to the Sun. They were, however,concentrated within the outer disk and depleted within the inner disk. Future modelsof the structure and evolution of the protoplanetary disk should account for this dis-tribution pattern of CAIs.
PPT on Direct Seeded Rice presented at the three-day 'Training and Validation Workshop on Modules of Climate Smart Agriculture (CSA) Technologies in South Asia' workshop on April 22, 2024.
Microbial interaction
Microorganisms interacts with each other and can be physically associated with another organisms in a variety of ways.
One organism can be located on the surface of another organism as an ectobiont or located within another organism as endobiont.
Microbial interaction may be positive such as mutualism, proto-cooperation, commensalism or may be negative such as parasitism, predation or competition
Types of microbial interaction
Positive interaction: mutualism, proto-cooperation, commensalism
Negative interaction: Ammensalism (antagonism), parasitism, predation, competition
I. Mutualism:
It is defined as the relationship in which each organism in interaction gets benefits from association. It is an obligatory relationship in which mutualist and host are metabolically dependent on each other.
Mutualistic relationship is very specific where one member of association cannot be replaced by another species.
Mutualism require close physical contact between interacting organisms.
Relationship of mutualism allows organisms to exist in habitat that could not occupied by either species alone.
Mutualistic relationship between organisms allows them to act as a single organism.
Examples of mutualism:
i. Lichens:
Lichens are excellent example of mutualism.
They are the association of specific fungi and certain genus of algae. In lichen, fungal partner is called mycobiont and algal partner is called
II. Syntrophism:
It is an association in which the growth of one organism either depends on or improved by the substrate provided by another organism.
In syntrophism both organism in association gets benefits.
Compound A
Utilized by population 1
Compound B
Utilized by population 2
Compound C
utilized by both Population 1+2
Products
In this theoretical example of syntrophism, population 1 is able to utilize and metabolize compound A, forming compound B but cannot metabolize beyond compound B without co-operation of population 2. Population 2is unable to utilize compound A but it can metabolize compound B forming compound C. Then both population 1 and 2 are able to carry out metabolic reaction which leads to formation of end product that neither population could produce alone.
Examples of syntrophism:
i. Methanogenic ecosystem in sludge digester
Methane produced by methanogenic bacteria depends upon interspecies hydrogen transfer by other fermentative bacteria.
Anaerobic fermentative bacteria generate CO2 and H2 utilizing carbohydrates which is then utilized by methanogenic bacteria (Methanobacter) to produce methane.
ii. Lactobacillus arobinosus and Enterococcus faecalis:
In the minimal media, Lactobacillus arobinosus and Enterococcus faecalis are able to grow together but not alone.
The synergistic relationship between E. faecalis and L. arobinosus occurs in which E. faecalis require folic acid
BIRDS DIVERSITY OF SOOTEA BISWANATH ASSAM.ppt.pptxgoluk9330
Ahota Beel, nestled in Sootea Biswanath Assam , is celebrated for its extraordinary diversity of bird species. This wetland sanctuary supports a myriad of avian residents and migrants alike. Visitors can admire the elegant flights of migratory species such as the Northern Pintail and Eurasian Wigeon, alongside resident birds including the Asian Openbill and Pheasant-tailed Jacana. With its tranquil scenery and varied habitats, Ahota Beel offers a perfect haven for birdwatchers to appreciate and study the vibrant birdlife that thrives in this natural refuge.
Candidate young stellar objects in the S-cluster: Kinematic analysis of a sub...Sérgio Sacani
Context. The observation of several L-band emission sources in the S cluster has led to a rich discussion of their nature. However, a definitive answer to the classification of the dusty objects requires an explanation for the detection of compact Doppler-shifted Brγ emission. The ionized hydrogen in combination with the observation of mid-infrared L-band continuum emission suggests that most of these sources are embedded in a dusty envelope. These embedded sources are part of the S-cluster, and their relationship to the S-stars is still under debate. To date, the question of the origin of these two populations has been vague, although all explanations favor migration processes for the individual cluster members. Aims. This work revisits the S-cluster and its dusty members orbiting the supermassive black hole SgrA* on bound Keplerian orbits from a kinematic perspective. The aim is to explore the Keplerian parameters for patterns that might imply a nonrandom distribution of the sample. Additionally, various analytical aspects are considered to address the nature of the dusty sources. Methods. Based on the photometric analysis, we estimated the individual H−K and K−L colors for the source sample and compared the results to known cluster members. The classification revealed a noticeable contrast between the S-stars and the dusty sources. To fit the flux-density distribution, we utilized the radiative transfer code HYPERION and implemented a young stellar object Class I model. We obtained the position angle from the Keplerian fit results; additionally, we analyzed the distribution of the inclinations and the longitudes of the ascending node. Results. The colors of the dusty sources suggest a stellar nature consistent with the spectral energy distribution in the near and midinfrared domains. Furthermore, the evaporation timescales of dusty and gaseous clumps in the vicinity of SgrA* are much shorter ( 2yr) than the epochs covered by the observations (≈15yr). In addition to the strong evidence for the stellar classification of the D-sources, we also find a clear disk-like pattern following the arrangements of S-stars proposed in the literature. Furthermore, we find a global intrinsic inclination for all dusty sources of 60 ± 20◦, implying a common formation process. Conclusions. The pattern of the dusty sources manifested in the distribution of the position angles, inclinations, and longitudes of the ascending node strongly suggests two different scenarios: the main-sequence stars and the dusty stellar S-cluster sources share a common formation history or migrated with a similar formation channel in the vicinity of SgrA*. Alternatively, the gravitational influence of SgrA* in combination with a massive perturber, such as a putative intermediate mass black hole in the IRS 13 cluster, forces the dusty objects and S-stars to follow a particular orbital arrangement. Key words. stars: black holes– stars: formation– Galaxy: center– galaxies: star formation
This document discusses data and attributes in data mining. It defines data as a collection of objects and their properties or attributes. Attributes can be nominal, ordinal, interval or ratio. The document describes different types of attributes and data sets, as well as important characteristics like dimensionality and sparsity. It also covers data quality issues, preprocessing techniques like aggregation, sampling and feature selection, and measures of similarity and dissimilarity between data objects.
This document discusses data models in geographic information systems. It describes how GIS data represents a simplified view of the real world by approximating physical entities with spatial data. There are two main types of data models: vector data models which use points, lines and polygons to represent discrete objects, and raster data models which represent phenomena using a grid of cells. The document outlines several common spatial data models and the types of coordinate and attribute data typically used to define geographic features in a GIS.
Please Subscribe to this Channel for more solutions and lectures
http://www.youtube.com/onlineteaching
Chapter 1: Introduction to Statistics
Section 1.2: Types of Data, Key Concept
This document discusses data display and cartography. It defines cartography as the making and study of maps and describes different types of maps like general reference maps, thematic maps, qualitative maps, and quantitative maps. It discusses spatial features, map symbols, and visual variables used to display data and spatial features on maps. It also covers topics like data classification methods, generalization techniques used to simplify data when changing map scales, and visual variables like color, hue, value, and chroma used in mapmaking.
Data Mining DataLecture Notes for Chapter 2IntroducOllieShoresna
Data Mining: Data
Lecture Notes for Chapter 2
Introduction to Data Mining
by
Tan, Steinbach, Kumar
What is Data?Collection of data objects and their attributes
An attribute is a property or characteristic of an objectExamples: eye color of a person, temperature, etc.Attribute is also known as variable, field, characteristic, or featureA collection of attributes describe an objectObject is also known as record, point, case, sample, entity, or instance
Attributes
Objects
Attribute ValuesAttribute values are numbers or symbols assigned to an attribute
Distinction between attributes and attribute valuesSame attribute can be mapped to different attribute values Example: height can be measured in feet or meters
Different attributes can be mapped to the same set of values Example: Attribute values for ID and age are integers But properties of attribute values can be different
ID has no limit but age has a maximum and minimum value
Types of Attributes There are different types of attributesNominalExamples: ID numbers, eye color, zip codesOrdinalExamples: rankings (e.g., taste of potato chips on a scale from 1-10), grades, height in {tall, medium, short}IntervalExamples: calendar dates, temperatures in Celsius or Fahrenheit.RatioExamples: temperature in Kelvin, length, time, counts
Properties of Attribute Values The type of an attribute depends on which of the following properties it possesses:Distinctness: = Order: < > Addition: + - Multiplication: * /
Nominal attribute: distinctnessOrdinal attribute: distinctness & orderInterval attribute: distinctness, order & additionRatio attribute: all 4 properties
Attribute Type
Description
Examples
Operations
Nominal
The values of a nominal attribute are just different names, i.e., nominal attributes provide only enough information to distinguish one object from another. (=, )
zip codes, employee ID numbers, eye color, sex: {male, female}
mode, entropy, contingency correlation, 2 test
Ordinal
The values of an ordinal attribute provide enough information to order objects. (<, >)
hardness of minerals, {good, better, best},
grades, street numbers
median, percentiles, rank correlation, run tests, sign tests
Interval
For interval attributes, the differences between values are meaningful, i.e., a unit of measurement exists.
(+, - )
calendar dates, temperature in Celsius or Fahrenheit
mean, standard deviation, Pearson's correlation, t and F tests
Ratio
For ratio variables, both differences and ratios are meaningful. (*, /)
temperature in Kelvin, monetary quantities, counts, age, mass, length, electrical current
geometric mean, harmonic mean, percent variation
Attribute Level
Transformation
Comments
Nominal
Any permutation of values
If all employee ID numbers were reassigned, would it make any difference?
Ordinal
An order preserving change of values, i.e.,
new_value = f(old_value)
where f is a monotonic function.
An attribut ...
The document discusses class visibility in object-oriented design. It defines a class as a description of objects with similar roles that consist of attributes and operations. Attributes represent an object's state while operations define what it can do. The document explains that in UML, classes use visibility notation (+ public, - private, # protected, ~ package) to specify whether attributes and operations are accessible to members of the same class, derived classes, or other classes. It provides an example of class visibility and discusses defining attributes, including different types like simple, composite, single/multi-valued, derived, complex, key, and stored attributes.
FDS PPT_Unit-5.pptx fundamentals of data scienceJyoReddy9
This document outlines different types of data attributes including nominal, binary, ordinal, interval-scaled, ratio-scaled, discrete and continuous attributes. It discusses measuring central tendency using the mean, median and mode of data and measuring dispersion. Data objects and their attributes in databases and how they are represented as rows and columns are also covered. Basic statistical descriptions of data are important for data preprocessing.
This document discusses different types of data in statistics and R. It describes descriptive statistics, which involves collecting, presenting, and describing data, and inferential statistics, which draws conclusions about populations based on sample data. It then defines qualitative, quantitative, discrete, continuous, and time series data. Finally, it outlines the different data types that can be used in R, including numeric, integer, character, factor, and logical data as well as dates and times.
1. Data exploration involves describing data using statistical and visualization techniques in order to identify important aspects for further analysis. It is done before data mining. Types of attributes include nominal, binary, ordinal, and numeric attributes which can be discrete or continuous.
2. Basic statistical descriptions of data include measures of central tendency (mean, median, mode), measuring dispersion (range, quartiles, variance, standard deviation), and graphic displays (histograms, scatter plots). These help identify properties of the data and highlight outliers.
3. The document then provides details on calculating and interpreting various statistical measures like mean, median, mode, range, quartiles, interquartile range, and variance. It also describes plots like quantile
Lecture 5: Similarity and Distance. Metrics. Min-wise independent hashing. (ppt,pdf)
Chapter 3 from the book Mining Massive Datasets by Anand Rajaraman and Jeff Ullman.
Chapter 2 from the book “Introduction to Data Mining” by Tan, Steinbach, Kumar.
The document discusses various concepts in economic statistics including:
- The meaning and functions of economic statistics which involves collecting, organizing, analyzing, and interpreting economic data.
- Types of statistical data based on scale of measurement (nominal, ordinal, interval, ratio), time reference (time series, cross-sectional, pooled, panel), and sources (primary, secondary).
- Methods for presenting quantitative data like frequency distributions, histograms, frequency polygons, and ogives. Qualitative data can be presented using bar charts, categorical distributions, and pie charts.
Data modeling involves creating conceptual, logical, and physical data models of how entities are related in a database. The interview questions covered topics like different data modeling schemas (star vs snowflake), dimensions, facts, surrogate keys, normalization forms, and data warehousing concepts. The candidate discussed their experience working on a data model for a healthcare insurance project that used a snowflake schema to allow multi-dimensional analysis across entities like subscribers, providers, claims, and plans. Common data modeling mistakes like over-normalization and lack of purpose were also listed.
Similar to Lecture-5 Types of iiiiii attributes.ppt (12)
Compositions of iron-meteorite parent bodies constrainthe structure of the pr...Sérgio Sacani
Magmatic iron-meteorite parent bodies are the earliest planetesimals in the Solar System,and they preserve information about conditions and planet-forming processes in thesolar nebula. In this study, we include comprehensive elemental compositions andfractional-crystallization modeling for iron meteorites from the cores of five differenti-ated asteroids from the inner Solar System. Together with previous results of metalliccores from the outer Solar System, we conclude that asteroidal cores from the outerSolar System have smaller sizes, elevated siderophile-element abundances, and simplercrystallization processes than those from the inner Solar System. These differences arerelated to the formation locations of the parent asteroids because the solar protoplane-tary disk varied in redox conditions, elemental distributions, and dynamics at differentheliocentric distances. Using highly siderophile-element data from iron meteorites, wereconstruct the distribution of calcium-aluminum-rich inclusions (CAIs) across theprotoplanetary disk within the first million years of Solar-System history. CAIs, the firstsolids to condense in the Solar System, formed close to the Sun. They were, however,concentrated within the outer disk and depleted within the inner disk. Future modelsof the structure and evolution of the protoplanetary disk should account for this dis-tribution pattern of CAIs.
PPT on Direct Seeded Rice presented at the three-day 'Training and Validation Workshop on Modules of Climate Smart Agriculture (CSA) Technologies in South Asia' workshop on April 22, 2024.
Microbial interaction
Microorganisms interacts with each other and can be physically associated with another organisms in a variety of ways.
One organism can be located on the surface of another organism as an ectobiont or located within another organism as endobiont.
Microbial interaction may be positive such as mutualism, proto-cooperation, commensalism or may be negative such as parasitism, predation or competition
Types of microbial interaction
Positive interaction: mutualism, proto-cooperation, commensalism
Negative interaction: Ammensalism (antagonism), parasitism, predation, competition
I. Mutualism:
It is defined as the relationship in which each organism in interaction gets benefits from association. It is an obligatory relationship in which mutualist and host are metabolically dependent on each other.
Mutualistic relationship is very specific where one member of association cannot be replaced by another species.
Mutualism require close physical contact between interacting organisms.
Relationship of mutualism allows organisms to exist in habitat that could not occupied by either species alone.
Mutualistic relationship between organisms allows them to act as a single organism.
Examples of mutualism:
i. Lichens:
Lichens are excellent example of mutualism.
They are the association of specific fungi and certain genus of algae. In lichen, fungal partner is called mycobiont and algal partner is called
II. Syntrophism:
It is an association in which the growth of one organism either depends on or improved by the substrate provided by another organism.
In syntrophism both organism in association gets benefits.
Compound A
Utilized by population 1
Compound B
Utilized by population 2
Compound C
utilized by both Population 1+2
Products
In this theoretical example of syntrophism, population 1 is able to utilize and metabolize compound A, forming compound B but cannot metabolize beyond compound B without co-operation of population 2. Population 2is unable to utilize compound A but it can metabolize compound B forming compound C. Then both population 1 and 2 are able to carry out metabolic reaction which leads to formation of end product that neither population could produce alone.
Examples of syntrophism:
i. Methanogenic ecosystem in sludge digester
Methane produced by methanogenic bacteria depends upon interspecies hydrogen transfer by other fermentative bacteria.
Anaerobic fermentative bacteria generate CO2 and H2 utilizing carbohydrates which is then utilized by methanogenic bacteria (Methanobacter) to produce methane.
ii. Lactobacillus arobinosus and Enterococcus faecalis:
In the minimal media, Lactobacillus arobinosus and Enterococcus faecalis are able to grow together but not alone.
The synergistic relationship between E. faecalis and L. arobinosus occurs in which E. faecalis require folic acid
BIRDS DIVERSITY OF SOOTEA BISWANATH ASSAM.ppt.pptxgoluk9330
Ahota Beel, nestled in Sootea Biswanath Assam , is celebrated for its extraordinary diversity of bird species. This wetland sanctuary supports a myriad of avian residents and migrants alike. Visitors can admire the elegant flights of migratory species such as the Northern Pintail and Eurasian Wigeon, alongside resident birds including the Asian Openbill and Pheasant-tailed Jacana. With its tranquil scenery and varied habitats, Ahota Beel offers a perfect haven for birdwatchers to appreciate and study the vibrant birdlife that thrives in this natural refuge.
Candidate young stellar objects in the S-cluster: Kinematic analysis of a sub...Sérgio Sacani
Context. The observation of several L-band emission sources in the S cluster has led to a rich discussion of their nature. However, a definitive answer to the classification of the dusty objects requires an explanation for the detection of compact Doppler-shifted Brγ emission. The ionized hydrogen in combination with the observation of mid-infrared L-band continuum emission suggests that most of these sources are embedded in a dusty envelope. These embedded sources are part of the S-cluster, and their relationship to the S-stars is still under debate. To date, the question of the origin of these two populations has been vague, although all explanations favor migration processes for the individual cluster members. Aims. This work revisits the S-cluster and its dusty members orbiting the supermassive black hole SgrA* on bound Keplerian orbits from a kinematic perspective. The aim is to explore the Keplerian parameters for patterns that might imply a nonrandom distribution of the sample. Additionally, various analytical aspects are considered to address the nature of the dusty sources. Methods. Based on the photometric analysis, we estimated the individual H−K and K−L colors for the source sample and compared the results to known cluster members. The classification revealed a noticeable contrast between the S-stars and the dusty sources. To fit the flux-density distribution, we utilized the radiative transfer code HYPERION and implemented a young stellar object Class I model. We obtained the position angle from the Keplerian fit results; additionally, we analyzed the distribution of the inclinations and the longitudes of the ascending node. Results. The colors of the dusty sources suggest a stellar nature consistent with the spectral energy distribution in the near and midinfrared domains. Furthermore, the evaporation timescales of dusty and gaseous clumps in the vicinity of SgrA* are much shorter ( 2yr) than the epochs covered by the observations (≈15yr). In addition to the strong evidence for the stellar classification of the D-sources, we also find a clear disk-like pattern following the arrangements of S-stars proposed in the literature. Furthermore, we find a global intrinsic inclination for all dusty sources of 60 ± 20◦, implying a common formation process. Conclusions. The pattern of the dusty sources manifested in the distribution of the position angles, inclinations, and longitudes of the ascending node strongly suggests two different scenarios: the main-sequence stars and the dusty stellar S-cluster sources share a common formation history or migrated with a similar formation channel in the vicinity of SgrA*. Alternatively, the gravitational influence of SgrA* in combination with a massive perturber, such as a putative intermediate mass black hole in the IRS 13 cluster, forces the dusty objects and S-stars to follow a particular orbital arrangement. Key words. stars: black holes– stars: formation– Galaxy: center– galaxies: star formation
The cost of acquiring information by natural selectionCarl Bergstrom
This is a short talk that I gave at the Banff International Research Station workshop on Modeling and Theory in Population Biology. The idea is to try to understand how the burden of natural selection relates to the amount of information that selection puts into the genome.
It's based on the first part of this research paper:
The cost of information acquisition by natural selection
Ryan Seamus McGee, Olivia Kosterlitz, Artem Kaznatcheev, Benjamin Kerr, Carl T. Bergstrom
bioRxiv 2022.07.02.498577; doi: https://doi.org/10.1101/2022.07.02.498577
Mending Clothing to Support Sustainable Fashion_CIMaR 2024.pdfSelcen Ozturkcan
Ozturkcan, S., Berndt, A., & Angelakis, A. (2024). Mending clothing to support sustainable fashion. Presented at the 31st Annual Conference by the Consortium for International Marketing Research (CIMaR), 10-13 Jun 2024, University of Gävle, Sweden.
PPT on Alternate Wetting and Drying presented at the three-day 'Training and Validation Workshop on Modules of Climate Smart Agriculture (CSA) Technologies in South Asia' workshop on April 22, 2024.
JAMES WEBB STUDY THE MASSIVE BLACK HOLE SEEDSSérgio Sacani
The pathway(s) to seeding the massive black holes (MBHs) that exist at the heart of galaxies in the present and distant Universe remains an unsolved problem. Here we categorise, describe and quantitatively discuss the formation pathways of both light and heavy seeds. We emphasise that the most recent computational models suggest that rather than a bimodal-like mass spectrum between light and heavy seeds with light at one end and heavy at the other that instead a continuum exists. Light seeds being more ubiquitous and the heavier seeds becoming less and less abundant due the rarer environmental conditions required for their formation. We therefore examine the different mechanisms that give rise to different seed mass spectrums. We show how and why the mechanisms that produce the heaviest seeds are also among the rarest events in the Universe and are hence extremely unlikely to be the seeds for the vast majority of the MBH population. We quantify, within the limits of the current large uncertainties in the seeding processes, the expected number densities of the seed mass spectrum. We argue that light seeds must be at least 103 to 105 times more numerous than heavy seeds to explain the MBH population as a whole. Based on our current understanding of the seed population this makes heavy seeds (Mseed > 103 M⊙) a significantly more likely pathway given that heavy seeds have an abundance pattern than is close to and likely in excess of 10−4 compared to light seeds. Finally, we examine the current state-of-the-art in numerical calculations and recent observations and plot a path forward for near-future advances in both domains.
(June 12, 2024) Webinar: Development of PET theranostics targeting the molecu...Scintica Instrumentation
Targeting Hsp90 and its pathogen Orthologs with Tethered Inhibitors as a Diagnostic and Therapeutic Strategy for cancer and infectious diseases with Dr. Timothy Haystead.
Sexuality - Issues, Attitude and Behaviour - Applied Social Psychology - Psyc...PsychoTech Services
A proprietary approach developed by bringing together the best of learning theories from Psychology, design principles from the world of visualization, and pedagogical methods from over a decade of training experience, that enables you to: Learn better, faster!
1. Types of attributes
• Each geographic feature has one
or more attributes that identify
what the feature is, describe it, or
represent some magnitude
associated with the feature.
• The analysis depends partly on the
type of attributes are being used.
2. Six kinds of basic attributes data are
used in GIS:
1. Nominal / Categories
2. Ordinal / Ranks
3. Interval
4. Ratio
5. Cyclic
6. Counts and amounts
3. Nominal / Categories
The simplest type of attribute, described by
name and to identify or distinguish one entity
from another, with no specific order.
Examples:
Categories of landuse, forest
etc.
Place names
Names of houses
Numbers on a driver's
license
4. • Categories are groups of similar things.
• These help to organize and make sense of your data.
• All features with the same value for a category are
alike in some way, and different from features with
other values for that category.
Each serves only to identify the particular instance of a
class of entities from other members of the same class.
Nominal attributes include numbers, letters, and even
colors.
Even though a nominal attribute can be numeric it
makes no sense to apply arithmetic operations to it:
adding two nominal attributes, such as two drivers'
license numbers, creates nonsense.
6. Ordinal / Ranks
List of discrete classes but with an inherent or
natural order / sequence.
Examples:
Orders of streams (first order, second
order…)
Level of education (primary, secondary….)
7. Ranks put features in order, from high
to low.
Ranks are used when direct measures
are difficult or if the quantity
represents a combination of factors.
Since the ranks are relative, you only
know where a feature falls in the order
you don’t know how much higher or
lower a value is than another value.
8. One can rate its agricultural land by classes of
soil quality, with Class 1 being the best, Class 2
not so good, etc.
Adding or taking ratios of such numbers
makes little sense, since 2 is not twice as much
of anything as 1, but at least ordinal attributes
have inherent order.
Averaging makes no sense either, but the
median, or the value such that half of the
attributes are higher-ranked and half are lower-
ranked, is an effective substitute for the
average for ordinal data as it gives a useful
central value.
10. Interval
Attributes have natural sequence but in addition,
the distance between values have meaning.
Example:
The scale of Celsius temperature is interval,
because it makes sense to say that 30 and 20
are as different as 20 and 10.
11. Ratio
Attributes have the same characteristics as
interval variables, but in addition, these have
zero or starting point.
12. Example:
Rainfall per month
Weight is ratio, because it makes sense to say
that a person of 100kg is twice as heavy as a
person of 50kg; but Celsius temperature is only
interval, because 20 is not twice as hot as 10
(and this argument applies to all scales that are
based on similarly arbitrary zero points,
including longitude).
13. Directional or cyclic
In GIS, it is sometimes necessary to deal with
data that can be directional or cyclic, including
flow direction on a map, or compass direction,
or longitude.
The special problem here is that the number
following 359 is 0. Averaging two directions such
as 359 and 1 yields 180 the average of two
directions close to North can appear to be South.
This is somewhat analogous to the famous Y2K
bug, which originated because the next year after
1999 was 2000, not 1900, a problem for early
systems that did not record the first two digits of
the year.
14. Another set of problems arise because
latitude and longitude are often written in the
form of degrees, minutes, and seconds
(DMS), and computers are not normally able
to deal with the fact that adding one minute
to a latitude of 30 degrees, 59 minutes
produces 31 degrees and no minutes, not 30
degrees and 60 minutes.
The normal way of dealing with this problem
in GIS is to express latitude and longitude in
decimal degrees, not DMS, so 30 degrees 59
minutes would normally be stored as
30.98333... (Lee and Wong, 2001).
15. Examples:
In Arc View data measured at ratio or interval
scales are the type number, while data
measured at ordinal or nominal scales are
the type string.
There are Arc View functions such as
AsString or AsNumber that can be used to
convert attribute data between numerical
and string forms.
16. Counts and amounts
Counts and amounts show total numbers.
A count is the actual number of features on the
map.
An amount can be any measurable quantity
associated with a feature, e.g. no. of students
in a class.
Using a count or amount lets you see the
actual value of each feature as well as its
magnitude compared to other features.