Factorio模块设计指北
看Linux内核看了一半来打游戏了qaq
电路
秒表0型
点信号恒定输出1,第一个判断器设置点信号小于60时输出点信号,且反馈到输入端。
这样,在0tick时,输入端恒定1个点,1tick点信号通过判断器反馈到输入端,此时判断器上不仅有反馈来的点信号量,也有常量箱中恒定的1个点信号增量。不断反复循环,累积量通过判断器反馈,常量箱给出增量。该信号系统的点信号在1到60之间循环,每tick变换一次。
第二个判断器检查点信号是否为60,注意,当第一个判断器输入59+1个点信号时,尽管不会输出60,但是在该信号系统中的点信号为60,因而与该系统相连的第二个判断器应该检查60。检查成功后输出一个S信号表示秒,类似地给出一个累加器即可记录总共经历的秒数。
秒表0型实现简单,逻辑器件少,但是由于常量箱表示增量,因而开关常量箱只会暂停/继续计数,所以不支持清零。
蓝图代码:
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秒表1型(可清零)
上述的简单模型无法解决清零的操作,因为每个信号都被存放在信号系统中而不可能被清零(除非手动拆线等),因而本模型添加了一个运算器,判断器在获得累加的结果后不直接反馈到输入端,而是通过一个运算器后再输出到输入端。这样我们就可以通过运算器来进行清零/不变的操作,但是要注意的是,每通过一个运算器都要消耗1tick,所以该模型下点信号达到30时就已经度过了1秒。
具体来说,运算器中进行点信号乘以检查信号,输出点信号。当打开检查信号时开始计数,当关闭检查信号时反馈终止,判断器只能获得最初的一个点信号而无法获得以往的累积量,这样就实现了点信号的可清零操作。
接下来考察秒数。如果直接按照计时器0统计S信号,会发现S每次跨度为2地增长。这是因为在模型0中,每个信号脉冲都只持续1tick,而在该模型中,点信号的传递经过2个运算器,需要2tick,也就是说2tick才会进行一次点信号自增,那么也就意味着该系统中信号的脉冲宽度为2,这就解释了为什么S信号会以2为步长进行增加。
我们使用如下的结构来统计秒数,S信号输入到判断器中,判断器输出到运算器中,运算器再反馈到判断器的输入端。这个结构与点信号的结构相同,所以自然也支持清零操作。但是更精妙的是,在本模型中进位来的S信号持续2tick,在第1tick时累加的S信号通过判断器,达到运算器,在2tick时通过运算器,回到输入端,正好与进位S信号汇合。该过程说明了一个宽度为2的S进位信号脉冲恰好引起一次秒数累加器的进位(其实这也说明了为什么1秒60tick的常量箱点信号只能产生30个点信号累加结果),那么累加器中的秒数就直接是实际的秒数,而不需要任何的二次转化。
蓝图代码:
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产物计数器
借助秒表1型和一个简单的可清零累加器,就能够统计传送带上的物品速度。打开检查信号后开始统计,记录经过的秒数和经过的物品,作除法输出在最后一个运算器中。
为了避免信号冲突,必须使用绿线与传送带连接。统计不同的产物时,应该更改累加器和均值器中对应的物品。
蓝图代码:
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电子时钟
八段数码管
设置ABCDEFG七个信号,同时开启颜色选项,不支持小数点。
蓝图代码:
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控制信号
10个常量箱中分别给出了0-9对应的7位硬编码,用于控制7个数码管。T信号为0-9的一个数码,通过绿线给进后,10个判断器会根据T的值决定到底输出哪一个X,X在10个逻辑与运算器下输出0/1决定7个数码管的开关。
蓝图代码:
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
*/60/60计数器
计数时分秒,暂时不限制小时的上限。大概一定玩不到那么久。
蓝图代码:
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
完整时钟实现
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
产线
为了实现标准的3*n
物理结构,开始尝试学习混料技术,本章中的模板基本只使用混料技术,非插件模板使用蓝色组装机,插件模板使用绿色组装机。
小标题命名规则:<产物名><组装机数量>
绿板2
组装机配比:铜线3,绿板2
原材料配比:铁板2,铜板3
测定了5台组装机不同的排序方式,使用了如下的方式,可以获得较高的产量。
使用时需要往出口处放80个绿板左右以启动设施。
稳定产量大约在133绿板/min
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