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Well, it seemed to me that it doesn't work that way. Why are those amounts so small...
Well, for a large organization, the money from one person is a small amount. For that person, of course, it's a significant sum. However, if these are voluntary donations, then one could argue, but such a situation is more or less adequate only if there are already mandatory payments to someone. And the name itself, whether it's a tax, tribute, or tithe, is not so important, as long as the influence of the collector increases.
In Western Europe, the tithe was originally a simple voluntary offering to the church of one-tenth of income; but gradually the church made the tithe mandatory.
Origin:: Araid +1-2 diseases at the start. -35% to all parameters. No money at the start.
Skills:
Crossbow Shooting +30% armor penetration
Eagle Eye Shooting range +7
Precision Shot Shots inflict +10% vulnerability to any damage until the end of the battle. Stacks.
Trickster +8 to dexterity, +8 to perception. +1 to stealth for each unit of dexterity.
Shield +10 to accuracy, +100 to health. The character can block enemy attacks with a shield.
Mercenary +(charisma)% to rewards for completing any quests.
Equipment: Light leather armor of a soldier from the army of His Royal Majesty Araid. Crossbow of a soldier from the army of His Royal Majesty Araid. Crossbow bolts (the military ones ran out, so I had to buy regular ones from merchants :()
Where do we go? Where do we end up when we save the world?
After reading it a second time, it's still the same 5%.
I still don't know what it means.
There are two possibilities here: either if you don't die once, you can reread it as many times as you want, and nothing will happen.
Or, each reading is a risk of death, in which case the probability of dying after N readings is 1 - 0.95^N. That is, it accumulates, approaching one as N increases.
Wow, I've created a shield-wielding mage before, but a shield-wielding crossbowman is something new.
If each attempt carries a risk of death, then the probability of dying after N attempts is 1 - 0.95^N. This means it accumulates, approaching 1 as N increases.
Or, if each reading carries a risk of death, then the probability of dying after N readings is 1 - 0.95^N. This means it accumulates, approaching 1 as N increases.
How does that work? And could you provide a link to an article on probability theory that explains this?
Небо – мольбы не ждёт Небо – угроз не слышит Небо – ведёт особый счёт Небо – тебя найдёт
How is that? And could you provide a link to an article on probability theory that explains this?
Hmm. Let's say you have a basket containing 1 black ball and 19 white balls. You randomly draw one of them. If you don't draw the black ball, you put it back, shake the basket, and try again. If you do draw the black ball, you stop trying. What is the probability that you will find the black ball within N attempts?
For reference: 0.95 raised to the power of 100 is 0.006. That is, after reading a book 100 times, you will survive with a probability of 0.6%.
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