The rules and calculations concern only this original browser demo. No outside affiliation, licence, banking service, payment timing, official app or legal permission is established. There are free virtual coins with no cash value or prizes.
Six balls, two wickets and normal scoring
Choose target 8, 12, 18 or 24 and stake 10, 20, 50 or 100 before starting. One whole-over stake covers at most six balls and two wickets. Every ball allows Defend, Drive, Cut or Sweep. Outcomes 0, 1, 2, 3, 4 and 6 add that many runs. W adds no runs, never removes credited runs and costs one wicket.
Once per innings, before choosing a shot, a player with at least two credited runs may spend two runs to shield only this ball. A W on that shielded ball becomes a dot without a wicket. Other outcomes score normally. The shield is consumed regardless of outcome and cannot be undone after purchase.
Early target success and second-wicket loss
Reaching the target ends the over immediately with a win. A second unprotected wicket ends it with a loss; there is no extra life or refund. Ball six below target loses. A shield does not add a ball or change the sampled shot row.
For example, six runs then shield purchase leaves four runs. A W on that ball keeps four runs and adds no wicket. A normal four-run outcome instead raises the total to eight. The spent shield cannot protect a later ball.
The optimal calculation includes shield timing
Exact dynamic programming includes balls used, credited runs, wickets and whether the once-only shield remains. It compares every shot and any eligible prepaid shield decision. Initial optimal success probability P fixes the winning gross multiplier at 0.96/P.
For targets 8, 12, 18 and 24, P is 0.8794459557840001; 0.6764492653090002; 0.27953637165; 0.048891930625. Maximum expected gross return is 96% under optimal adaptive decisions, not a win probability. Other policies can return less. In these four initial optimal policies the paid shield is not selected; protection alone does not establish that its two-run cost is worthwhile.
Four fixed seven-outcome shot rows
In outcome order 0, 1, 2, 3, 4, 6, W, percentage rows are Defend: 20,38,22,10,6,1,3; Drive: 15,25,25,10,15,4,6; Cut: 18,18,20,8,22,6,8; Sweep: 20,10,12,5,25,15,13. Each row sums to 100.
The chosen row is sampled independently by uint32 rejection before modulo 100. Shielding changes only how a sampled W is credited; it does not change the probability row. The hint gives a maximum-chance action, retaining the first action in a tie.
Frequently asked questions
Do the search phrases identify an operator?
Queries include “abaje login password” and “abajeno reviews”. Neither phrase establishes a verified company, gaming publisher, account portal or review history. This guide hosts its own Run Shield Over simulator. The rules and calculations concern only this original browser demo. No outside affiliation, licence, banking service, payment timing, official app or legal permission is established. There are free virtual coins with no cash value or prizes.
How does the once-only shield work?
Choose target 8, 12, 18 or 24 and stake 10, 20, 50 or 100 before starting. One whole-over stake covers at most six balls and two wickets. Every ball allows Defend, Drive, Cut or Sweep. Outcomes 0, 1, 2, 3, 4 and 6 add that many runs. W adds no runs, never removes credited runs and costs one wicket. Once per innings, before choosing a shot, a player with at least two credited runs may spend two runs to shield only this ball. A W on that shielded ball becomes a dot without a wicket. Other outcomes score normally. The shield is consumed regardless of outcome and cannot be undone after purchase.
When does the over settle?
Reaching the target ends the over immediately with a win. A second unprotected wicket ends it with a loss; there is no extra life or refund. Ball six below target loses. A shield does not add a ball or change the sampled shot row. For example, six runs then shield purchase leaves four runs. A W on that ball keeps four runs and adds no wicket. A normal four-run outcome instead raises the total to eight. The spent shield cannot protect a later ball.
What does 96% mean?
Exact dynamic programming includes balls used, credited runs, wickets and whether the once-only shield remains. It compares every shot and any eligible prepaid shield decision. Initial optimal success probability P fixes the winning gross multiplier at 0.96/P. For targets 8, 12, 18 and 24, P is 0.8794459557840001; 0.6764492653090002; 0.27953637165; 0.048891930625. Maximum expected gross return is 96% under optimal adaptive decisions, not a win probability. Other policies can return less. In these four initial optimal policies the paid shield is not selected; protection alone does not establish that its two-run cost is worthwhile.
What are the fixed shot charts?
In outcome order 0, 1, 2, 3, 4, 6, W, percentage rows are Defend: 20,38,22,10,6,1,3; Drive: 15,25,25,10,15,4,6; Cut: 18,18,20,8,22,6,8; Sweep: 20,10,12,5,25,15,13. Each row sums to 100. The chosen row is sampled independently by uint32 rejection before modulo 100. Shielding changes only how a sampled W is credited; it does not change the probability row. The hint gives a maximum-chance action, retaining the first action in a tie.
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