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"I was trying to explain this to my nine year old. I blame the wine but I ran into trouble. Our open plan living room has 40 bulbs/ lamps However the important bit is they are controlled by 8 switches. All are on or off apart one that switches a circuit of 5 independent lights. My maths says there are 126 million lighting permutations. Am I mad?" Ok It seems you have 2 to the power 9 2 to the 8 covers the 8 switches and most lights With a doubling of permutations for the independent 5 2to the 8 is 256 Thus 512 combinations The number of lamps is irrelevant as you suggest they go on and off as one unit So for simply You have 8 binary switches that control one lamp with 40 bulbs And one switch that controls one lamp with 5 bulbs If so 512 positions | |||
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"I was trying to explain this to my nine year old. I blame the wine but I ran into trouble. Our open plan living room has 40 bulbs/ lamps However the important bit is they are controlled by 8 switches. All are on or off apart one that switches a circuit of 5 independent lights. My maths says there are 126 million lighting permutations. Am I mad?" Only if you’ve left them on for ever then get a big leckie bill . | |||
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"I was trying to explain this to my nine year old. I blame the wine but I ran into trouble. Our open plan living room has 40 bulbs/ lamps However the important bit is they are controlled by 8 switches. All are on or off apart one that switches a circuit of 5 independent lights. My maths says there are 126 million lighting permutations. Am I mad? Ok It seems you have 2 to the power 9 2 to the 8 covers the 8 switches and most lights With a doubling of permutations for the independent 5 2to the 8 is 256 Thus 512 combinations The number of lamps is irrelevant as you suggest they go on and off as one unit So for simply You have 8 binary switches that control one lamp with 40 bulbs And one switch that controls one lamp with 5 bulbs If so 512 positions" Thanks Obvious really. Although I think the answer is 2 to the power of 12 as one of the 8 switches turns on the five freestanding lamps and each has its own independent inline switch So 4096 options | |||
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"I was trying to explain this to my nine year old. I blame the wine but I ran into trouble. Our open plan living room has 40 bulbs/ lamps However the important bit is they are controlled by 8 switches. All are on or off apart one that switches a circuit of 5 independent lights. My maths says there are 126 million lighting permutations. Am I mad?" Yes for employing such a shite electrician | |||
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"I was trying to explain this to my nine year old. I blame the wine but I ran into trouble. Our open plan living room has 40 bulbs/ lamps However the important bit is they are controlled by 8 switches. All are on or off apart one that switches a circuit of 5 independent lights. My maths says there are 126 million lighting permutations. Am I mad? Ok It seems you have 2 to the power 9 2 to the 8 covers the 8 switches and most lights With a doubling of permutations for the independent 5 2to the 8 is 256 Thus 512 combinations The number of lamps is irrelevant as you suggest they go on and off as one unit So for simply You have 8 binary switches that control one lamp with 40 bulbs And one switch that controls one lamp with 5 bulbs If so 512 positions Thanks Obvious really. Although I think the answer is 2 to the power of 12 as one of the 8 switches turns on the five freestanding lamps and each has its own independent inline switch So 4096 options " Last one out turn the god damn lights out he's used enough electricity to power Blackpool lights | |||
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"I was trying to explain this to my nine year old. I blame the wine but I ran into trouble. Our open plan living room has 40 bulbs/ lamps However the important bit is they are controlled by 8 switches. All are on or off apart one that switches a circuit of 5 independent lights. My maths says there are 126 million lighting permutations. Am I mad? Ok It seems you have 2 to the power 9 2 to the 8 covers the 8 switches and most lights With a doubling of permutations for the independent 5 2to the 8 is 256 Thus 512 combinations The number of lamps is irrelevant as you suggest they go on and off as one unit So for simply You have 8 binary switches that control one lamp with 40 bulbs And one switch that controls one lamp with 5 bulbs If so 512 positions Thanks Obvious really. Although I think the answer is 2 to the power of 12 as one of the 8 switches turns on the five freestanding lamps and each has its own independent inline switch So 4096 options Last one out turn the god damn lights out he's used enough electricity to power Blackpool lights " All low energy LEDs They are not all used at the same time. The whole point of the bank of switches is that lots of different moods can be created. Just one switch is used normally. The room is quite large 80m2 and 5m high in the centre. Think oak barn. | |||
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"I was trying to explain this to my nine year old. I blame the wine but I ran into trouble. Our open plan living room has 40 bulbs/ lamps However the important bit is they are controlled by 8 switches. All are on or off apart one that switches a circuit of 5 independent lights. My maths says there are 126 million lighting permutations. Am I mad? Ok It seems you have 2 to the power 9 2 to the 8 covers the 8 switches and most lights With a doubling of permutations for the independent 5 2to the 8 is 256 Thus 512 combinations The number of lamps is irrelevant as you suggest they go on and off as one unit So for simply You have 8 binary switches that control one lamp with 40 bulbs And one switch that controls one lamp with 5 bulbs If so 512 positions Thanks Obvious really. Although I think the answer is 2 to the power of 12 as one of the 8 switches turns on the five freestanding lamps and each has its own independent inline switch So 4096 options Last one out turn the god damn lights out he's used enough electricity to power Blackpool lights All low energy LEDs They are not all used at the same time. The whole point of the bank of switches is that lots of different moods can be created. Just one switch is used normally. The room is quite large 80m2 and 5m high in the centre. Think oak barn." Infact I've decided The bulbs are pure red herring Switch has two states Regardless of bulb configuration it's always going to be 2 to the power of switches or less | |||
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"I was trying to explain this to my nine year old. I blame the wine but I ran into trouble. Our open plan living room has 40 bulbs/ lamps However the important bit is they are controlled by 8 switches. All are on or off apart one that switches a circuit of 5 independent lights. My maths says there are 126 million lighting permutations. Am I mad? Ok It seems you have 2 to the power 9 2 to the 8 covers the 8 switches and most lights With a doubling of permutations for the independent 5 2to the 8 is 256 Thus 512 combinations The number of lamps is irrelevant as you suggest they go on and off as one unit So for simply You have 8 binary switches that control one lamp with 40 bulbs And one switch that controls one lamp with 5 bulbs If so 512 positions Thanks Obvious really. Although I think the answer is 2 to the power of 12 as one of the 8 switches turns on the five freestanding lamps and each has its own independent inline switch So 4096 options " Not being funny but that’s the sort of question my brother would pose as a riddle, and managing to omit the vital information- in this case that there’s another switch for each of the five lights, ie 14 switches in total.... | |||
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"Sounds like some confused thinking going on. The possible combinations of the 40 lights is factorial 40. " Not with 11 14 15 8 switches it isnt And factorials work when numbers are not repeated So simply youre just completely wrong x | |||
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"Sounds like some confused thinking going on. The possible combinations of the 40 lights is factorial 40. " One switch Regardless equals two possibly Regardless of light number 2 switches gives maximum of four regardless of configuration however less could be wired configured 3 8 maximum yet two switches giving a bank a binary option would reduce the combination We need to differentiate also between max switch position combinations and the actual lights lit combinations which as I say although can be wired to match the switches they cannot exceed 2 to power switches and can be less xx | |||
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