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W&M Conomikes-Gutenburg Open 2023

Div III Mixed Foil

Sunday, February 26, 2023 at 1:00 PM

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Probability density of pool victories

Birth Year

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Explore the pool victory probability density for each fencer, with their actual victories highlighted in a box. Learn more.

#	Name	Number of victories
#	Name	0	1	2	3	4	5	6
1	SEMP Iain	-	-	1%	9%	37%	47%	6%
2	MURRAY-GRAMLICH Robert	-	-	-	3%	18%	44%	34%
3	OTT James (Jimmy) P.	-	-	-	4%	18%	42%	36%
3	HSIEH Rebecca	-	2%	13%	33%	37%	15%
5	FORMY DUVAL Christopher	-	-	1%	8%	28%	41%	21%
6	REEDER Nicholas W.	-	1%	9%	36%	38%	15%	2%
7	FERGUSON Sam C.	4%	24%	42%	25%	5%	-
8	MOORHOUSE Emmett	-	1%	7%	28%	43%	19%	2%
9	PRICE Owen	-	-	5%	23%	40%	26%	6%
10	HARPER Wesley	-	3%	23%	42%	27%	5%	-
11	SOPHRONIUS Jeddie	-	-	1%	6%	23%	42%	28%
12	SHMUKLER Maria	-	1%	10%	31%	37%	18%	3%
13	KASPER Lucia	-	4%	21%	43%	27%	5%	-
14	SMIGRODZKI Nymeria	-	2%	13%	37%	37%	11%
15	HAYES Nathan P.	-	-	2%	13%	34%	39%	12%
16	MAHNKEN Thomas P.	-	1%	12%	36%	38%	12%	1%
17	POOLE Katherine	53%	38%	9%	1%	< 1%	-	-
18	ROUNTREE Andrew	2%	22%	42%	27%	6%	1%	-
19	JHA Ritika	-	2%	13%	32%	35%	15%	2%
20	TOLENTINO SR. Francis	4%	22%	39%	27%	8%	1%
21	DELANNES-MOLKA Daniel	3%	19%	36%	30%	10%	1%	-
22	ZIMSKY James	1%	10%	33%	37%	16%	3%	-
23	HARTMAN Grayson	-	7%	27%	40%	22%	4%	-
24	LAMBERT Luke	3%	23%	39%	26%	8%	1%	-
25	BURNSIDE Caden	9%	30%	36%	20%	5%	1%	-
26	DUCK Parker	35%	46%	16%	2%	-	-	-
27	JOHNSON Alex	9%	34%	38%	16%	3%	-
28	MAHNKEN Thomas G.	-	1%	7%	26%	39%	23%	4%
29	CRAIG Morgan	9%	32%	38%	18%	3%	-	-
30	EDELMAN Catherine	4%	22%	37%	27%	9%	1%
31	CHERRY Samuel	27%	43%	24%	6%	1%	-	-
31	BRUTON Vinton	1%	7%	25%	36%	24%	6%	-
33	BAILEY Linwood	68%	28%	4%	-	-	-	-
34	MUSS Josephine	18%	41%	30%	9%	1%	-	-

Explanation

The heatmap in this table provides a visual representation of the victory probability distribution for each fencer in their respective pools:

Each cell in a fencer's row corresponds to a specific number of victories, starting from the left with no victories and increasing to the right, indicating victories in all bouts.
The shading of each cell represents the probability of that particular victory outcome for the fencer. Darker shades indicate higher probabilities, suggesting that the outcome is more likely based on past performances. On the other hand, lighter shades point towards less probable outcomes.
The boxed number in a cell represents the actual number of victories the fencer achieved in the pool, making it easy to compare predicted probabilities with actual outcomes at a glance.
By examining the gradient from lighter to darker cells, you can get an intuitive sense of where a fencer's victories are more or less expected based on their historical performance.

This heatmap visualization offers an immediate understanding of each fencer's expected performance compared to their actual results.

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