The document provides activities for teaching subitizing and number sense using dot cards and ten frames. It discusses subitizing as the ability to recognize small quantities without counting. The activities are meant to help children learn number patterns up to 10 and the relationships between numbers. Suggested activities include matching dot patterns, building sets on ten frames, flash card games, and activities combining dot cards and ten frames.
Subtraction through number line grade 1JYOTI BISHT
The aim is to learn subtraction using a number line. It is one of the easiest and beginner friendly way to learn subtraction by class 1 or grade 1 students.
Download Math worksheet free and share with your friends! :)
We provide the learning topics on basic math, algebra and calculus with math practice
in a format of multiple-choice and Maths Worksheet to practice more!
Subtraction through number line grade 1JYOTI BISHT
The aim is to learn subtraction using a number line. It is one of the easiest and beginner friendly way to learn subtraction by class 1 or grade 1 students.
Download Math worksheet free and share with your friends! :)
We provide the learning topics on basic math, algebra and calculus with math practice
in a format of multiple-choice and Maths Worksheet to practice more!
For more instructional resources, CLICK me here and DON'T FORGET TO SUBSCRIBE!
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Reference:
Nivera, G. C. (2013), Grade 7 Mathematics: Pattern and Practicalities. Don Bosco Press Inc. Makati City, Philippines.
Step 1: Make sure the bottom numbers (the denominators) are the same
Step 2: Add the top numbers (the numerators), put that answer over the denominator
Step 3: Simplify the fraction (if possible)
Step 1. Make sure the bottom numbers (the denominators) are the same
Step 2. Subtract the top numbers (the numerators). Put the answer over the same denominator.
Step 3. Simplify the fraction (if needed).
* Find the common difference for an arithmetic sequence.
* Write terms of an arithmetic sequence.
* Use a recursive formula for an arithmetic sequence.
* Use an explicit formula for an arithmetic sequence.
For more instructional resources, CLICK me here and DON'T FORGET TO SUBSCRIBE!
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https://tinyurl.com/ycjp8r7u
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Reference:
Nivera, G. C. (2013), Grade 7 Mathematics: Pattern and Practicalities. Don Bosco Press Inc. Makati City, Philippines.
Step 1: Make sure the bottom numbers (the denominators) are the same
Step 2: Add the top numbers (the numerators), put that answer over the denominator
Step 3: Simplify the fraction (if possible)
Step 1. Make sure the bottom numbers (the denominators) are the same
Step 2. Subtract the top numbers (the numerators). Put the answer over the same denominator.
Step 3. Simplify the fraction (if needed).
* Find the common difference for an arithmetic sequence.
* Write terms of an arithmetic sequence.
* Use a recursive formula for an arithmetic sequence.
* Use an explicit formula for an arithmetic sequence.
This is a list of mathematical activities related to parity for students in grades K - 3.
A video of the authors running it is available at:
http://www.mathcircles.org/content/playing-parity
Mandarin immersion teachers have a big job, especially in the early grades. Building strong vocabulary and understanding of language while ensuring content knowledge mastery can seem daunting. How do you engage students in rigorous Mandarin literacy development? How do you maximize production in your classroom? Teachers from VIF International Education’s Splash Mandarin immersion programs in North Carolina will share the literacy model used for daily word study and guided reading and writing, as well as their strategies for maximizing simultaneous participation. Through practice of hands-on literacy activities used in these classrooms participants will take away literacy games and strategies to use immediately with their students. Participants will learn how to use a curriculum map and fun, daily literacy rotations for strong academic vocabulary and reading development.
Speaker
Jim Chiang teaches in the Splash Mandarin Immersion Program at New Century International Elementary School (NCIES), a Title I, public school in Fayetteville, North Carolina.
Vicky Kim is a HUGE advocate for innovative, inclusive and effective learning, which is why she loves dual language immersion education. As a Director at VIF International Education, a North Carolina based organization, Vicky has worked closely with districts, schools, teachers and parents to implement and develop over 50 Splash dual language programs. Before joining VIF, Vicky taught K-8 ESL and developed family literacy programs for dual language communities.
Pei-Ying Wu is a doctoral student of Early Childhood, Special Education, and Literacy at the University of North Carolina at Chapel Hill. She received her Master’s Degree in Teaching, Learning, and Curriculum from the University of Pennsylvania and had years of cross-national and cross-age teaching experiences. She is currently writing her dissertation on cultural models of teaching in contexts of heightened globalization. Over the last two years, Pei-Ying has worked closely with Mandarin Immersion Program teachers in North Carolina public schools to provide instructional support.
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Young Tom Selleck: A Journey Through His Early Years and Rise to Stardomgreendigital
Introduction
When one thinks of Hollywood legends, Tom Selleck is a name that comes to mind. Known for his charming smile, rugged good looks. and the iconic mustache that has become synonymous with his persona. Tom Selleck has had a prolific career spanning decades. But, the journey of young Tom Selleck, from his early years to becoming a household name. is a story filled with determination, talent, and a touch of luck. This article delves into young Tom Selleck's life, background, early struggles. and pivotal moments that led to his rise in Hollywood.
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Early Life and Background
Family Roots and Childhood
Thomas William Selleck was born in Detroit, Michigan, on January 29, 1945. He was the second of four children in a close-knit family. His father, Robert Dean Selleck, was a real estate investor and executive. while his mother, Martha Selleck, was a homemaker. The Selleck family relocated to Sherman Oaks, California. when Tom was a child, setting the stage for his future in the entertainment industry.
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Early Career Struggles
Breaking Into the Industry
The path to stardom was a challenging one for young Tom Selleck. Like many aspiring actors, he faced many rejections and struggled to find steady work. A series of minor roles and guest appearances on television shows marked his early career. In 1965, he debuted on the syndicated show "The Dating Game." which gave him some exposure but did not lead to immediate success.
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During the late 1960s and early 1970s, Selleck began appearing in television commercials. His rugged good looks and charismatic presence made him a popular brand choice. He starred in advertisements for Pepsi-Cola, Revlon, and Close-Up toothpaste. These commercials provided financial stability and helped him gain visibility in the industry.
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Despite his success in commercials. breaking into large acting roles remained a challenge for young Tom Selleck. He auditioned and took on small parts in T.V. shows and movies. Some of his early television appearances included roles in popular series like Lancer, The F.B.I., and Bracken's World. But, it would take a
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Matt Rife Cancels Shows Due to Health Concerns, Reschedules Tour Dates.pdfAzura Everhart
Matt Rife's comedy tour took an unexpected turn. He had to cancel his Bloomington show due to a last-minute medical emergency. Fans in Chicago will also have to wait a bit longer for their laughs, as his shows there are postponed. Rife apologized and assured fans he'd be back on stage soon.
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Tom Selleck Net Worth: A Comprehensive Analysisgreendigital
Over several decades, Tom Selleck, a name synonymous with charisma. From his iconic role as Thomas Magnum in the television series "Magnum, P.I." to his enduring presence in "Blue Bloods," Selleck has captivated audiences with his versatility and charm. As a result, "Tom Selleck net worth" has become a topic of great interest among fans. and financial enthusiasts alike. This article delves deep into Tom Selleck's wealth, exploring his career, assets, endorsements. and business ventures that contribute to his impressive economic standing.
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Early Life and Career Beginnings
The Foundation of Tom Selleck's Wealth
Born on January 29, 1945, in Detroit, Michigan, Tom Selleck grew up in Sherman Oaks, California. His journey towards building a large net worth began with humble origins. , Selleck pursued a business administration degree at the University of Southern California (USC) on a basketball scholarship. But, his interest shifted towards acting. leading him to study at the Hills Playhouse under Milton Katselas.
Minor roles in television and films marked Selleck's early career. He appeared in commercials and took on small parts in T.V. series such as "The Dating Game" and "Lancer." These initial steps, although modest. laid the groundwork for his future success and the growth of Tom Selleck net worth. Breakthrough with "Magnum, P.I."
The Role that Defined Tom Selleck's Career
Tom Selleck's breakthrough came with the role of Thomas Magnum in the CBS television series "Magnum, P.I." (1980-1988). This role made him a household name and boosted his net worth. The series' popularity resulted in Selleck earning large salaries. leading to financial stability and increased recognition in Hollywood.
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Film Career and Diversification
Expanding Tom Selleck's Financial Portfolio
While "Magnum, P.I." was a cornerstone of Selleck's career, he did not limit himself to television. He ventured into films, further enhancing Tom Selleck net worth. His filmography includes notable movies such as "Three Men and a Baby" (1987). which became the highest-grossing film of the year, and its sequel, "Three Men and a Little Lady" (1990). These box office successes contributed to his wealth.
Selleck's versatility allowed him to transition between genres. from comedies like "Mr. Baseball" (1992) to westerns such as "Quigley Down Under" (1990). This diversification showcased his acting range. and provided many income streams, reinforcing Tom Selleck net worth.
Television Resurgence with "Blue Bloods"
Sustaining Wealth through Consistent Success
In 2010, Tom Selleck began starring as Frank Reagan i
Orpah Winfrey Dwayne Johnson: Titans of Influence and Inspirationgreendigital
Introduction
In the realm of entertainment, few names resonate as Orpah Winfrey Dwayne Johnson. Both figures have carved unique paths in the industry. achieving unparalleled success and becoming iconic symbols of perseverance, resilience, and inspiration. This article delves into the lives, careers. and enduring legacies of Orpah Winfrey Dwayne Johnson. exploring how their journeys intersect and what we can learn from their remarkable stories.
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Early Life and Backgrounds
Orpah Winfrey: From Humble Beginnings to Media Mogul
Orpah Winfrey, often known as Oprah due to a misspelling on her birth certificate. was born on January 29, 1954, in Kosciusko, Mississippi. Raised in poverty by her grandmother, Winfrey's early life was marked by hardship and adversity. Despite these challenges. she demonstrated a keen intellect and an early talent for public speaking.
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Dwayne Johnson: From Wrestling Royalty to Hollywood Superstar
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In the early 20
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1. 1
Dot Card and Ten
Frame Activities
By Kara Kolson
Suzanne Mole
Manuel Silva
Numeracy Project
Winnipeg School Division
2005-2006
Winnipeg School Division Numeracy Project
2. 2
Subitizing
Subitizing is the ability to recognize dot arrangements in different
patterns.
Since children begin to learn these patterns by repetitive counting
they are closely connected to their understanding of the particular
number concept. Quantities up to 10 can be known and named without
the routine of counting. This can help children in counting on (from a
known patterned set) or learning combinations of numbers (seeing a
pattern of two known smaller patterns).
Young children should begin by learning the patterns of dots up to 6.
Students should also associate the dot patterns to numbers,
numerals, finger patterns, bead strings, etc. You can then extend
this to patterns up to 10 when they are ready.
Subitizing is a fundamental skill in the development of number sense,
supporting the development of conservation, compensation, unitizing,
counting on, composing and decomposing of numbers.
For example:
We want children to learn that
• there are 5 dots in this pattern or arrangement;
• five is more than four;
• a set of 5 objects can be separated into a set of two objects and
a set of three objects, etc.;
• five counters, no matter how arranged, still retains the same
numerical quantity;
• the associated oral name for a set of five things is “five”
Winnipeg School Division Numeracy Project
3. 3
There are two types of subitizing: perceptual and conceptual.
Perceptual Subitizing:
• recognition of number pattern
Conceptual Subitizing:
• recognition of number pattern as composite of parts and whole
• spatial (dot arrangements), temporal (attaching number to
sounds), kinesthetic (finger patterns), rhythmic (hand-clapping)
• spatial arrangements of sets influences how difficult they are to
subitize (rectangular easiest linear circular scrambled
most difficult)
• different arrangements lead to different decompositions of that
number
Oral Numbers: Generally, students are ready to use oral numbers if
they know that a set does not alter the number of objects in the set.
Numerals: Generally, the use of numerals with dot patterns should
occur after children have made solid connections between the oral
names for numbers and sets.
For more information, please refer to John A. Van De Walle, Elementary
and Middle School Mathematics: Teaching Developmentally.
Winnipeg School Division Numeracy Project
4. 4
Dot Card Activities
Activities:
1. Counter Match (Materials: dot plates or dot cards, paper plates, counters)
Students place one counter on top of each dot (dot plate or card). They
compare the number of counters to the number of dots. Students dump
counters onto an empty plate and compare the number of counters to the
number of dots on the dot plate.
2. Double Counter Match (Materials: dot plates, paper plates, variety of counters)
Place two empty plates, one on either side of a dot plate or card. Students
make equivalent sets in each plate using a different type of counter. Students
describe how all three plates compare.
3. Make the Pattern (Materials: dot cards, numeral cards, paper plates, counters)
Hold up a dot card and have your students make the same pattern they see on
their own plate using counters. Ask them how many dots they see and how they
see them. To extend, place two empty plates down. Place a dot card in the
center. Students build a set that is one less on one plate and one more on the
other. Do the same activity by holding up numeral cards.
4. Dot Card Flash (Materials: dot cards, hole-punched cards, bingo chips, overhead)
Flash a dot card then hide, or briefly display on an overhead a hole-punched
card, an overhead dot card or bingo chips. Students state the number, hold up
a dot card or numeral, or construct the arrangement.
5. Dot Card Match (Materials: dot cards)
Students sort different arrangements of the same number. Discuss the
number of dots in each group; which group has the most, least, etc.
6. Number/Numeral Match (Materials: dot cards)
Teacher states a number or holds up a numeral card and students find the
corresponding dot card.
Winnipeg School Division Numeracy Project
5. 5
7. Which One is Out? (Materials: dot cards)
Students determine which card does not belong in a set where all but one
represent the same number.
8. Dot Card Trains (Materials: dot cards)
Students arrange a random set of dot cards in order (from 1-6 and back down).
Extend to trains from 1-10.
8. Concentration (Materials: 2 sets of dot cards or plates)
Place dot cards face down in a 5x4 array. Students take turns turning over two
cards trying to find a match.
10. Dot Card Challenge (Materials: 2 sets of dot cards in 2 colours)
Each student gets 1 set of cards. Each student turns over the top card of
their pile and identifies the amount. The student with the larger number takes
both cards.
11. Addarama (Materials: 2 sets of dot cards in 2 colours)
Each student gets 1 set of cards. Each student turns over their top card. Both
students add the two dot cards together. The first student to say the total
amount out loud gets both cards. To extend, have each student turn over two
cards and find the total of their cards. The student with the greatest amount
takes all the cards.
12. Finger Dot Match (Materials: dot cards, numeral cards, finger cards)
Teacher holds up fingers (i.e. 2) and asks students how many fingers.
Students imitate and state number. Students then find a dot card with that
many dots. Teacher then holds up 2 fingers and one more. Students imitate
and state number. Students find a plate with 3 dots. Continue with other
finger patterns to 10.
13. Clothespin Match (Materials: dot plates or cards, clothespins)
Students choose a dot plate and attach the corresponding number of
clothespins on the edge of the card.
Winnipeg School Division Numeracy Project
6. 6
14. Popsicle Stick Match (Materials: popsicle sticks, dot cards)
Students match popsicle sticks with different dot arrangements on dot cards.
15. Dice/Card Match (Materials: dice, dot cards)
Roll the die or dice and have students find a dot card with the same amount.
16. Combination Target Match (Materials: dot cards)
Teacher holds up a dot card. Students find two plates that have as many dots
as the target plate. Similarly, teacher holds up a numeral card or states a
number or students choose a numeral card and find two plates that together
have the total number of dots named by the numeral card. Challenge students
to find more than one combination.
17. Dot Card/Ten Frame Match (Materials: dot cards, ten frames)
Students match a dot card to a ten frame with the same amount.
18. Snap (Materials: 2 sets of dot cards in 2 colours)
Students play in pairs. Each student gets 1 set of cards. Each student flips
over their top card. If they are the same amount, they say “SNAP”. The
student who says “SNAP” first gets both cards.
19. I Wish I had… (Materials: dot cards)
Teacher holds up a dot card (i.e. 5) and says, “I wish I had 7”. The student
states how many more dots are required and finds the dot card (missing
addend) with that amount.
20. Make Ten (Materials: bingo-dabbed plates that have been marked with the
regular 0 to 10 dot patterns with an extra 5 (12 plates in all))
Place dot plates face up in an array. Students take turns removing 2 dot plates
that add up to the target number “10”. Challenge students by placing dot
plates face down.
Winnipeg School Division Numeracy Project
7. 7
Five-Frame/Ten-Frame Activities
Introduction
Five frames and ten frames are one of the most important models to help students
anchor to 5 and 10.
Five frames are a 1x5 array and ten frames are a 2x5 array in which counters or dots
can be placed to illustrate numbers.
The five frame helps students learn the combinations that make 5. The ten-frame
helps students learn the combinations that make 10. Ten-frames immediately model
all of the facts from 5+1 to 5+5 and the respective turnarounds. Even 5+6, 5+7 and
5+8 are quickly seen as two fives and some more when depicted with these powerful
models.
For students in kindergarten or early first grade who have not yet explored a ten
frame, a good idea is to anchor to five by beginning with a five frame.
Starting with Five-Frames:
Activities:
1. Building Sets (Materials: blank five frame mat, counters)
Call out a number to the students, such as 4, and have them show that amount
on their mat. They may place the counters in any manner. Ask if they can place
the 4 counters down in a different way. Try other numbers from 0-5. Have
your students make observations about their placement of counters.
- It has a space in the middle.
-It’s two and two.
Numbers greater than 5 are shown with a full five-frame and additional
counters on the mat but not on the frame.
Winnipeg School Division Numeracy Project
8. 8
2. Roll and Build (Materials: five frame cards, dice)
Students roll one die or two dice and build that amount on their five frame
mat.
3. Memory (Materials: two sets of five frame cards)
Place the five frame cards face down in an array. Students take turns turning
over two cards. They identify the amount on each card. If they are the same
they take both cards. Play goes to the next players.
4. Challenge (Materials: two sets of five frame cards in 2 colours)
Each student gets 1 set of cards. Each student turns over the top card of
their pile and identifies the amount. The student with the greater amount
takes both cards.
5. Five Frame Flash (Materials: large five frame cards)
Flash a five frame card to your students and ask them to identify how many
dots they saw. To challenge students ask them to identify one more or one less
than the amount of dots. To extend, have them tell you how many empty spaces
there are or how many more are needed to make 5.
6. Five Frame Trains (Materials: at least two sets of five frame cards)
Students sequence a random set of five frame cards in order from 1 to 5 and
then back to 1, etc. Students practice counting forwards and backwards out
loud. Extend by turning over one card in the train and have students identify
which number was turned over.
7. Make 5 (Materials: two sets of five frame cards)
Place the cards face up in an array. Students try to find two cards that
together total 5. To challenge students turn the cards face down.
8. Dice Match (Materials: die, five frame cards)
Roll the die and have students find the five frame card that has the same
amount. If they roll a 6, they roll again.
Winnipeg School Division Numeracy Project
9. 9
Starting with Ten Frames:
Activities:
1. Building Sets (Materials: blank ten frame mats, double ten frame mats, counters)
Call out a number from 1-10 and have students build that amount on their ten
frame. Students fill the first row first. Call out a different number and have
students build the new number. Observe to see which students can simply add
or remove counters and those that must begin from 1. Continue with different
amounts. Extend to a double ten frame building numbers to 20.
2. Roll and Build (Materials: ten frame cards, dice)
Students roll two dice and build that amount on their ten frame mat.
3. Memory (Materials: two sets of ten frame cards)
Place the ten frame cards face down in an array. Students take turns turning
over two cards. They identify the amount on each card. If they are the same
they take both cards.
4. Challenge (Materials: two sets of ten frame cards in 2 colours)
Each student gets 1 set of cards. Each student turns over the top card of
their pile and identifies the amount. The student with the greater amount
takes both cards.
5. Ten Frame Flash (Materials: large ten frame cards)
Flash a ten frame card to your students and ask them to identify how many
dots they saw. To challenge students ask them to identify one more or one
less than the amount of dots. To extend, have them tell you how many empty
spaces there are or how many more are needed to make 10.
6. Ten Frame Trains (Materials: at least two sets of ten frame cards)
Students sequence a random set of ten frame cards in order from 1 to 10 and
then back to 1, etc. Students practice counting forwards and backwards out
loud. Extend by turning over one card in the train and having students identify
which number was turned over.
Winnipeg School Division Numeracy Project
10. 10
7. Make 10 (Materials: two sets of ten frame cards)
Place the cards face up in an array. Students try to find two cards that
together total 10. To challenge students turn the cards face down.
8. Dice Match (Materials: dice and ten frame cards)
Roll the dice and have students find the ten frame card that has the same
amount. If they roll 11 or 12, they roll again.
9. What’s the Difference? (Materials: at least three sets of ten frames, 50
counters)
5 cards are spread out face down and the rest are placed in a pile face
down. The students take turns turning over the top card in the pile as well
as one of the spread cards. They then determine the difference between
the two cards and take that amount of counter. The card that was turned
over from the spread pile is flipped over again. Play continues until all of
the cards from the pile have been used. The player with the most counters
wins. Observe to see what strategies students are using to find the
difference and to get the most counters.
10. Ten Frame Difference Challenge (Materials: two sets of ten frame cards in
2 colours, 50 counters)
Students play the game like the traditional “War” game. Each student
turns over the top card from their pile. Each identifies their amount. The
student with the largest takes as many counters from the pile as the
difference between the two cards. Play continues until all the counters are
gone. The winner is the player with the most counters.
11. Fish (Materials: at least two sets of ten frames)
Students play in groups of 2 to 4. Deal each player 4 cards. Spread the rest
in the center like a fish pond. Students take turns asking another if they
have a card with an amount that is the same as one of their cards. If they
have the card they give it to the player. If they do not they draw a card
from the pile. Play continues until one player gets rid of all their cards, or
all the cards are matched.
Winnipeg School Division Numeracy Project
11. 11
12. 10 Fish (Materials: ten frame cards)
Play the game like “Fish” only the object of the game is to ask the other
students for a card that will add to yours to make a sum of ten.
13. Ten Plus/Nine Plus (Materials: 2 sets of ten frames in 2 colours)
Place one 10 ten frame card face up in the center. Place the other cards in
a pile face down. Students take turns turning over the top card and adding
it to “10”. Play the game “Nine Plus” like ten plus only use the nine card as
the card to add the other numbers to.
14. 0-20 Numeral/Ten Frame Match (Materials: two sets of ten frame cards,
0-20 numeral cards)
Spread the 0-20 numeral cards face up in order. Students take turns
turning over two ten frame cards and finding the total. If the numeral card
match is there, they take the card. The winner is the player with the most
numeral cards.
Winnipeg School Division Numeracy Project
17. 17
Dot cards can be used to enhance number
sense.
Help students with their ability to subitize
(recognition of domino and dice patterns).
Simply copy onto card stock, laminate, cut
out………..and enjoy!
Source: John Van De Walle
Winnipeg School Division Numeracy Project
18. Large Quinary Five Frame Cards
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Winnipeg School Division Numeracy Project
19. Large Quinary Five Frame Cards
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Winnipeg School Division Numeracy Project
20. Large Five Frame Cards
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Winnipeg School Division Numeracy Project