SlideShare a Scribd company logo
Which KPIs to Use to Predict
Marketing Profitability
A Framework for Predictions
My Background
• Microsoft, Incipia, Felix Analytics
• Senior marketer: $2MM/month
• 250+ articles, 1 book
• Co-lead data team
Metrics vs
KPIs
Metric
(Tied to marketing model, e.g. CTR)
KPI
(Tied to business model, e.g. LTV)
Leading
Indicators
(Metrics)
• CPC
• CTR
Tier 2
• CPI
• Retention rate
Tier 1
Early
Benchmarks
(Tier 2 KPIs)
CAC
(Customer Acquisition Cost = Spend /
Total Paying Users)
Cost Per Day x Retained
User
(Cost / Retention Rate at Day X)
Confident
Predictors
(Tier 1 KPIs)
ROAS
(Return on Ad Spend = Revenue /
Spend)
LTV
(Lifetime Value of a User = Retention
* Monetization)
Excel Scatter Plot Trendline Analysis
Linear – rate of
change is constant
Exponential – rate
of change increases
Logarithmic – rate
of change increases,
then levels out
Polynomial – rate of
change fluctuates
Power – rate of
change increases at
a specific rate
Linear
Trendline
y = 9.2695x - 0.0936
R² = 0.8492
0%
20%
40%
60%
80%
100%
120%
140%
160%
180%
0.00% 2.00% 4.00% 6.00% 8.00% 10.00% 12.00% 14.00% 16.00% 18.00%
6-MonthROAS
Week0 ROAS
Linear Trendline Week0 ROAS vs 6-Month ROAS
Exponential
Trendline
y = 0.306e9.5159x
R² = 0.8695
0%
20%
40%
60%
80%
100%
120%
140%
160%
180%
0.00% 2.00% 4.00% 6.00% 8.00% 10.00% 12.00% 14.00% 16.00% 18.00%
Exponential Trendline Week0 ROAS vs 6-Month ROAS
Logarithmic
Trendline
y = 0.8794ln(x) + 2.9205
R² = 0.731
0%
20%
40%
60%
80%
100%
120%
140%
160%
180%
0.00% 2.00% 4.00% 6.00% 8.00% 10.00% 12.00% 14.00% 16.00% 18.00%
Logarithmic Trendline Week0 ROAS vs 6-Month ROAS
Polynomial
Trendline
y = 72.346x2 - 7.1419x + 0.7509
R² = 0.9246
0%
20%
40%
60%
80%
100%
120%
140%
160%
180%
0.00% 2.00% 4.00% 6.00% 8.00% 10.00% 12.00% 14.00% 16.00% 18.00%
Polynomial Order 2 Trendline Week0 ROAS vs 6-Month
ROAS
Power
Function
Trendline
y = 7.2412x0.9343
R² = 0.8016
0%
20%
40%
60%
80%
100%
120%
140%
160%
180%
0.00% 2.00% 4.00% 6.00% 8.00% 10.00% 12.00% 14.00% 16.00% 18.00%
Power Function Trendline Week0 ROAS vs 6-Month
ROAS
Apply the
formula to
predict
profit
(Linear)
Solve for y = 100%
When 6-month ROAS is 100%, what is Week0 ROAS?
X = 11.80%
R-Squared = 84.92%
(fair accuracy)
y = 9.2695x - 0.0936
y = 6-month actual ROAS
x = Week0 actual ROAS
Model Training &
Selection
• 80-90% of total data for training
• 10-20% of data for prediction
• Calculate mean absolute
percentage error (MAPE)
• Lower is better
• Least complicated is better for
non-statisticians
• Linear
• Exponential
How Scenarios Affect Models
• What ifs:
• Low: 5% Week0
matures to 99% 6-
month
• High: 13% Week0
matures to 70% 6-
month
The best model given normal
data can fail to predict
unexpected data
Check Your Data
Do you have enough
observations?
•Rule of thumb: Shoot for
60+ total and ~10 of the
goal level
01
Do you have too much
variation or overfit?
02
Are you continually
feeding your model
with the latest data?
03
Did you track actual
results vs prediction
hit rate?
04
Check Your
Data
Did you use
the right
confidence
predictor?
Did metrics
experience
significant
change?
Did you apply
segmentation?
Are you
considering
time
influences
(seasonality,
holidays,
lifecycle)?
Applications:
Predicting CPI
Which data point is most correlated
with Facebook Ads CPI?
• CTR
• Impression Conversion Rate
• Click Conversion Rate
• Relevance Score
• CPC
Answer: CPC
47%
3%
-2% -1%
0%
-10%
0%
10%
20%
30%
40%
50%
~CPI R Squared
y = 0.5248x + 0.9599
R² = 0.4724
$-
$0.50
$1.00
$1.50
$2.00
$2.50
$- $0.50 $1.00 $1.50 $2.00 $2.50
CPI
CPC
CPC ~ CPI
y = -5.058x + 1.5782
R² = 0.0058
$-
$0.50
$1.00
$1.50
$2.00
$2.50
0% 0% 0% 1% 1% 1% 1% 1% 2%
CPI
CTR
CTR ~ CPI
No
Correlation
Some
Correlation
Applications:
Predicting
D30 Retention
What is the fewest number of days
after install to reach 80% R-squared
correlation with Day 30 retention?
• Day 1
• Day 2
• Day 3
• Day 4
• Day 5
• Day 6
• Day 7
12%
23%
21%
21%
16%
14%
11%
6%
36%
54%
0%
10%
20%
30%
40%
50%
60%
Day 1 Day 2 Day 3 Day 4 Day 5 Day 6 Day 7 Day 14 Day 21 Day 28
X Days After Install Retention ~ Day 30 Retention R-Squared
Answer: None!
Even D28 is a
coin toss
D2 is the best
in first week
Applications:
Predicting
ROAS
How many weeks after install ROAS
data do we need to accurately
predict 12-month ROAS?
• First week
• First 2 weeks
• First 3 weeks
• First 4 weeks
9%
17%
24%
28%
0%
5%
10%
15%
20%
25%
30%
First Week Only First 2 Weeks First 3 Weeks First 4 Weeks
X Weeks After Install ROAS ~ 12-Month ROAS R-Squared
Answer: The More
the Merrier Even 4 weeks is not
highly correlated
Week0 is a
pretty poor
predictor
0
0.2
0.4
0.6
0.8
1
1.2
0.00% 5.00% 10.00% 15.00% 20.00% 25.00% 30.00% 35.00% 40.00% 45.00% 50.00%
100%+ ROAS in 12 Months?
A Deeper Dive: Why is
Week0 so Poorly
Correlated?
The range for reaching 100% in 6-months (1) is
from 22.22% - 44.81% (mean 32.495%)
The range for failing to reach
100% in 6-months (0) is 20.24%
to 44.48% (mean 29.4832%)
Profit prediction presentation gabe kwakyi

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Profit prediction presentation gabe kwakyi

  • 1. Which KPIs to Use to Predict Marketing Profitability A Framework for Predictions
  • 2. My Background • Microsoft, Incipia, Felix Analytics • Senior marketer: $2MM/month • 250+ articles, 1 book • Co-lead data team
  • 3. Metrics vs KPIs Metric (Tied to marketing model, e.g. CTR) KPI (Tied to business model, e.g. LTV)
  • 4. Leading Indicators (Metrics) • CPC • CTR Tier 2 • CPI • Retention rate Tier 1
  • 5. Early Benchmarks (Tier 2 KPIs) CAC (Customer Acquisition Cost = Spend / Total Paying Users) Cost Per Day x Retained User (Cost / Retention Rate at Day X)
  • 6. Confident Predictors (Tier 1 KPIs) ROAS (Return on Ad Spend = Revenue / Spend) LTV (Lifetime Value of a User = Retention * Monetization)
  • 7. Excel Scatter Plot Trendline Analysis Linear – rate of change is constant Exponential – rate of change increases Logarithmic – rate of change increases, then levels out Polynomial – rate of change fluctuates Power – rate of change increases at a specific rate
  • 8. Linear Trendline y = 9.2695x - 0.0936 R² = 0.8492 0% 20% 40% 60% 80% 100% 120% 140% 160% 180% 0.00% 2.00% 4.00% 6.00% 8.00% 10.00% 12.00% 14.00% 16.00% 18.00% 6-MonthROAS Week0 ROAS Linear Trendline Week0 ROAS vs 6-Month ROAS
  • 9. Exponential Trendline y = 0.306e9.5159x R² = 0.8695 0% 20% 40% 60% 80% 100% 120% 140% 160% 180% 0.00% 2.00% 4.00% 6.00% 8.00% 10.00% 12.00% 14.00% 16.00% 18.00% Exponential Trendline Week0 ROAS vs 6-Month ROAS
  • 10. Logarithmic Trendline y = 0.8794ln(x) + 2.9205 R² = 0.731 0% 20% 40% 60% 80% 100% 120% 140% 160% 180% 0.00% 2.00% 4.00% 6.00% 8.00% 10.00% 12.00% 14.00% 16.00% 18.00% Logarithmic Trendline Week0 ROAS vs 6-Month ROAS
  • 11. Polynomial Trendline y = 72.346x2 - 7.1419x + 0.7509 R² = 0.9246 0% 20% 40% 60% 80% 100% 120% 140% 160% 180% 0.00% 2.00% 4.00% 6.00% 8.00% 10.00% 12.00% 14.00% 16.00% 18.00% Polynomial Order 2 Trendline Week0 ROAS vs 6-Month ROAS
  • 12. Power Function Trendline y = 7.2412x0.9343 R² = 0.8016 0% 20% 40% 60% 80% 100% 120% 140% 160% 180% 0.00% 2.00% 4.00% 6.00% 8.00% 10.00% 12.00% 14.00% 16.00% 18.00% Power Function Trendline Week0 ROAS vs 6-Month ROAS
  • 13. Apply the formula to predict profit (Linear) Solve for y = 100% When 6-month ROAS is 100%, what is Week0 ROAS? X = 11.80% R-Squared = 84.92% (fair accuracy) y = 9.2695x - 0.0936 y = 6-month actual ROAS x = Week0 actual ROAS
  • 14. Model Training & Selection • 80-90% of total data for training • 10-20% of data for prediction • Calculate mean absolute percentage error (MAPE) • Lower is better • Least complicated is better for non-statisticians • Linear • Exponential
  • 15. How Scenarios Affect Models • What ifs: • Low: 5% Week0 matures to 99% 6- month • High: 13% Week0 matures to 70% 6- month The best model given normal data can fail to predict unexpected data
  • 16. Check Your Data Do you have enough observations? •Rule of thumb: Shoot for 60+ total and ~10 of the goal level 01 Do you have too much variation or overfit? 02 Are you continually feeding your model with the latest data? 03 Did you track actual results vs prediction hit rate? 04
  • 17. Check Your Data Did you use the right confidence predictor? Did metrics experience significant change? Did you apply segmentation? Are you considering time influences (seasonality, holidays, lifecycle)?
  • 18. Applications: Predicting CPI Which data point is most correlated with Facebook Ads CPI? • CTR • Impression Conversion Rate • Click Conversion Rate • Relevance Score • CPC
  • 19. Answer: CPC 47% 3% -2% -1% 0% -10% 0% 10% 20% 30% 40% 50% ~CPI R Squared y = 0.5248x + 0.9599 R² = 0.4724 $- $0.50 $1.00 $1.50 $2.00 $2.50 $- $0.50 $1.00 $1.50 $2.00 $2.50 CPI CPC CPC ~ CPI y = -5.058x + 1.5782 R² = 0.0058 $- $0.50 $1.00 $1.50 $2.00 $2.50 0% 0% 0% 1% 1% 1% 1% 1% 2% CPI CTR CTR ~ CPI No Correlation Some Correlation
  • 20. Applications: Predicting D30 Retention What is the fewest number of days after install to reach 80% R-squared correlation with Day 30 retention? • Day 1 • Day 2 • Day 3 • Day 4 • Day 5 • Day 6 • Day 7
  • 21. 12% 23% 21% 21% 16% 14% 11% 6% 36% 54% 0% 10% 20% 30% 40% 50% 60% Day 1 Day 2 Day 3 Day 4 Day 5 Day 6 Day 7 Day 14 Day 21 Day 28 X Days After Install Retention ~ Day 30 Retention R-Squared Answer: None! Even D28 is a coin toss D2 is the best in first week
  • 22. Applications: Predicting ROAS How many weeks after install ROAS data do we need to accurately predict 12-month ROAS? • First week • First 2 weeks • First 3 weeks • First 4 weeks
  • 23. 9% 17% 24% 28% 0% 5% 10% 15% 20% 25% 30% First Week Only First 2 Weeks First 3 Weeks First 4 Weeks X Weeks After Install ROAS ~ 12-Month ROAS R-Squared Answer: The More the Merrier Even 4 weeks is not highly correlated Week0 is a pretty poor predictor
  • 24. 0 0.2 0.4 0.6 0.8 1 1.2 0.00% 5.00% 10.00% 15.00% 20.00% 25.00% 30.00% 35.00% 40.00% 45.00% 50.00% 100%+ ROAS in 12 Months? A Deeper Dive: Why is Week0 so Poorly Correlated? The range for reaching 100% in 6-months (1) is from 22.22% - 44.81% (mean 32.495%) The range for failing to reach 100% in 6-months (0) is 20.24% to 44.48% (mean 29.4832%)

Editor's Notes

  1. Linear – annual sales Exponential – unconstrained population growth Logarithmic – population growth in a fixed area Polynomial – car speed on hilly roads Power – racecar acceleration