Win For Life Lotto Stats - Winning Numbers, Prize Payouts, Statistics To Help You Win

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.... Sum Frequency, Odd, Low of 5,245,786 Combinations on the Win For Life Lottery, Georgia, Kentucky, Virginia

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Number Frequency by SUMS 21 to 149

Number Frequency by SUMS 150 to 237

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Sums 21 to 139

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GEORGIA, KENTUCKY, VIRGINIA
WIN FOR LIFE LOTTERY
Frequency of Sums
By Odd and Low Combinations
Using 5,245,786 Possible Combinations

The Table shows the frequencies of all combinations for SUMS 191 to 237. (There are 5,245,786 possible combinations ranging from SUM 21 to SUM 237).

The SUMS are further separated into frequencies of Odd Combinations and Low Combinations. The Low Combinations show how many low numbers are in each Odd combination.

When choosing your numbers, make sure the SUMS of your numbers have the highest frequencies, to increase your chances of winning.

21 to 69, 70-to-91, 92-to-111, 112-to-129, 130-to-148, 149-to-167, 168-to-190, 191-to-237

TOTAL COMBINATIONS FOR SUMS 191 to 237 FREQUENCY BY SUM, ODD AND LOW
SUM	Total Combos	Frequency of Total Odd Numbers Per Combo							Frequency of Total Low Numbers Per Odd Combo
SUM	Total Combos	0	1	2	3	4	5	6	0	1	2	3	4	5	6
191	287		287						287
191	777		777							777
191	47		47								47
191	1163				1163				1163
191	3124				3124					3124
191	263				263						263
191	185						185		185
191	545						545			545
191	36						36				36
192	32	32							32
192	76	76								76
192	2	2									2
192	882			882					882
192	2094			2094						2094
192	135			135							135
192	704					704			704
192	1780					1780				1780
192	119					119					119
192	18							18	18
192	39							39		39
192	1							1			1
193	287		287						287
193	615		615							615
193	24		24								24
193	1163				1163				1163
193	2520				2520					2520
193	149				149						149
193	185						185		185
193	424						424			424
193	18						18				18
194	32	32							32
194	57	57								57
194	1	1									1
194	869			869					869
194	1663			1663						1663
194	71			71							71
194	700					700			700
194	1405					1405				1405
194	64					64					64
194	16							16	16
194	28							28		28
195	281		281						281
195	474		474							474
195	11		11								11
195	1140				1140				1140
195	1982				1982					1982
195	78				78						78
195	180						180		180
195	321						321			321
195	8						8				8
196	30	30							30
196	41	41								41
196	846			846					846
196	1288			1288						1288
196	35			35							35
196	673					673			673
196	1080					1080				1080
196	30					30					30
196	16							16	16
196	19							19		19
197	268		268						268
197	355		355							355
197	4		4								4
197	1093				1093				1093
197	1520				1520					1520
197	37				37						37
197	171						171		171
197	234						234			234
197	3						3				3
198	29	29							29
198	29	29								29
198	799			799					799
198	970			970						970
198	14			14							14
198	641					641			641
198	806					806				806
198	13					13					13
198	14							14	14
198	12							12		12
199	250		250						250
199	258		258							258
199	1		1								1
199	1027				1027				1027
199	1132				1132					1132
199	15				15						15
199	158						158		158
199	165						165			165
199	1						1				1
200	25	25							25
200	19	19								19
200	746			746					746
200	709			709						709
200	5			5							5
200	589					589			589
200	584					584				584
200	4					4					4
200	13							13	13
200	7							7		7
201	228		228						228
201	180		180							180
201	946				946				946
201	819				819					819
201	5				5						5
201	142						142		142
201	112						112			112
202	23	23							23
202	12	12								12
202	675			675					675
202	501			501						501
202	1			1							1
202	536					536			536
202	409					409				409
202	1					1					1
202	10							10	10
202	4							4		4
203	203		203						203
203	121		121							121
203	851				851				851
203	572				572					572
203	1				1						1
203	124						124		124
203	73						73			73
204	19	19							19
204	7	7								7
204	604			604					604
204	342			342						342
204	470					470			470
204	276					276				276
204	9							9	9
204	2							2		2
205	176		176						176
205	78		78							78
205	750				750				750
205	386				386					386
205	105						105		105
205	45						45			45
206	16	16							16
206	4	4								4
206	522			522					522
206	224			224						224
206	408					408			408
206	179					179				179
206	6							6	6
206	1							1		1
207	149		149						149
207	48		48							48
207	646				646				646
207	250				250					250
207	87						87		87
207	26						26			26
208	12	12							12
208	2	2								2
208	446			446					446
208	141			141						141
208	340					340			340
208	111					111				111
208	5							5	5
209	122		122						122
209	28		28							28
209	543				543				543
209	155				155					155
209	69						69		69
209	14						14			14
210	10	10							10
210	1	1								1
210	367			367					367
210	84			84						84
210	281					281			281
210	65					65				65
210	3							3	3
211	98		98						98
211	15		15							15
211	445				445				445
211	91				91					91
211	53						53		53
211	7						7			7
212	7	7							7
212	299			299					299
212	47			47						47
212	221					221			221
212	36					36				36
212	2							2	2
213	76		76						76
213	7		7							7
213	357				357				357
213	50				50					50
213	39						39		39
213	3						3			3
214	5	5							5
214	233			233					233
214	24			24						24
214	173					173			173
214	18					18				18
214	1							1	1
215	57		57						57
215	3		3							3
215	277				277				277
215	25				25					25
215	28						28		28
215	1						1			1
216	3	3							3
216	180			180					180
216	11			11						11
216	128					128			128
216	8					8				8
216	1							1	1
217	41		41						41
217	1		1							1
217	210				210				210
217	11				11					11
217	19						19		19
218	2	2							2
218	132			132					132
218	4			4						4
218	94					94			94
218	3					3				3
219	29		29						29
219	154				154				154
219	4				4					4
219	12						12		12
220	1	1							1
220	96			96					96
220	1			1						1
220	64					64			64
220	1					1				1
221	19		19						19
221	109				109				109
221	1				1					1
221	7						7		7
222	1	1							1
222	65			65					65
222	44					44			44
223	12		12						12
223	74				74				74
223	4						4		4
224	44			44					44
224	27					27			27
225	7		7						7
225	49				49				49
225	2						2		2
226	27			27					27
226	17					17			17
227	4		4						4
227	30				30				30
227	1						1		1
228	17			17					17
228	9					9			9
229	2		2						2
229	18				18				18
230	9			9					9
230	5					5			5
231	1		1						1
231	10				10				10
232	5			5					5
232	2					2			2
233	5				5				5
234	2			2					2
234	1					1			1
235	2				2				2
236	1			1					1
237	1				1				1

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