Krdytkyu

0 $begingroup$ I am trying to balance a board game, where monsters activated based on a given rule, and I am looking for a formula, which takes in account the attacks of the heroes (2-4 heroes [noh], each with a single attack that has a unique attack value [av], and penetration [ap]), and the number of the monsters (1-9 different monsters, each with different health [mh], armor [ma], current enrage value [mce], and max enrage value [mme]), and wants to find the minimum number of activations [na]. The rule set looks something like this: in turn, each hero makes an attack against a single monster (any one monster). For each attack a hero makes, the monsters health is reduced in the following way: mh = max(0, mh - max(0, (av - max(0, ma-ap)))) After the attack, the monsters current enrage value gets subtracted b

.mw-parser-output h1 #sous_titre_h1{display:block;font-size:0.7em;line-height:1.3em;margin:0.2em 0 0.1em 0.5em} Medicago marina Medicago marina Luzerne marine Classification Règne Plantae Sous-règne Tracheobionta Division Magnoliophyta Classe Magnoliopsida Sous-classe Rosidae Ordre Fabales Famille Fabaceae Genre Medicago Nom binominal Medicago marina L., 1753 Classification phylogénétique Classification phylogénétique Ordre Fabales Famille Fabaceae La Luzerne marine ou Luzerne maritime ( Medicago marina ) est une plante appartenant au genre Medicago (les Luzernes) et à la famille des Fabacées (ou Légumineuses). Elle pousse sur les sables du littoral, et se reconnaît aisément à ses tiges rampantes, ses petites fleurs jaunes et surtout son abondante pilosité blanche. Sommaire 1 Description 1.1 Écologie et habitat 1.2 Morphologie générale et végétative 1.3 Morphologie flora

1 $begingroup$ Prove that $langlemathbb{R}-{7},<rangle$ is an elementary substructure of $langlemathbb{R},<rangle$ . What I thought I should do is to use induction on statements to prove that. Any easier way to acomplish that? logic model-theory share | cite | improve this question edited Jan 5 at 13:23 6005 36.3k 7 51 125 asked Jan 5 at 11:57 Gyt Gyt 547 4 19 $endgroup$