Question for you CVCX and Statistical Gurus: %W/L converted to Probability

[Norm]

W/L% in CVCX is IBA. Amount won divided by initial bet.

[Three]

W/L% in CVCX is IBA. Amount won divided by initial bet.

Thanks Norm. So W/L% would go up from these sources:
1) More bonus payouts (payouts at higher than 1:1 for a win).
2) Winning more compared to amount bet on hands you don't double or get a bonus payout. (That is making stronger playing decisions. That means using a count with stronger playing correlation to more plays. The gain in EV for a playing deviation is defined by the slope of how fast EV accumulates after the index is exceeded. Two counts making the same decision don't gain the same EV from that playing decision. While a weakly correlated count might gain very little while a strongly correlated count would gain a lot of EV when they make the same decision.)
3) Surrendering.
4) Doubling and/or splitting.

[Norm]

Thanks Norm. So W/L% would go up from these sources:
1) More bonus payouts (payouts at higher than 1:1 for a win).
2) Winning more compared to amount bet on hands you don't double or get a bonus payout. (That is making stronger playing decisions. That means using a count with stronger playing correlation to more plays. The gain in EV for a playing deviation is defined by the slope of how fast EV accumulates after the index is exceeded. Two counts making the same decision don't gain the same EV from that playing decision. While a weakly correlated count might gain very little while a strongly correlated count would gain a lot of EV when they make the same decision.)
3) Surrendering.
4) Doubling and/or splitting.

I include WL%/IBA because that's what the old books include. I think Uston used TBA. I rarely look at this stat as it doesn't include risk and is therefore not of great value.