Adder Technology EPS-M8 Manuel D’Utilisation

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Net masks - the binary explanation
To.really.understand.the.operation.of.a.net.mask.it.is.necessary.to.delve.deeper.
into.the.life.blood.of.computers.–.binary;.this.is.native.digital,.where.everything.
is.either.a.1.(one).or.0.(zero),.on.or.off,.yes.or.no..
The.net.mask.operation.described.on.the.
.is.known.as.a.‘bit-wise.
AND.function’..The.example.of.255.255.255.0.is.handy.because.the.last.octet.
is.completely.zero.and.is.“clean”.for.illustrative.purposes..However,.actual.net.
mask.calculations.are.carried.out,.not.on.whole.decimal.numbers,.but.bit.by.bit.
on.binary.numbers,.hence.the.term.‘bit-wise’..In.a.real.local.network,.a.net.mask.
might.be.
255.255.255.240..Such.an.example.would.no.longer.be.quite.so.clear,.
until.you.look.at.the.net.mask.in.its.binary.form:
.
11111111.11111111.11111111.
11110000
In.this.case,.the.four.zeroes.at.the.end.of.the.net.mask.indicate.that.the.local.
part.of.the.address.is.formed.by.only.the.last.four.bits..If.you.use.the.diagram.
from.the.previous.example.and.insert.the.new.net.mask,.it.will.have.the.
following.effect.on.the.final.result:
192
192
168
168
142
142
154
154
144
1
1
1
0
0
0
0
1
1
1
0
0
0
1
0
0
0
1110 0 0 0
144
Thus,.when.154.is.bit-wise ANDed.with.240,.the.result.is.144..Likewise,.any.
local.address.from.192.168.142.
144.through.to.192.168.142.159.would.
produce.exactly.the.same.result.when.combined.with.this.net.mask,.hence.they.
would.all.be.local.addresses..However,.any.difference.in.the.upper.three.octets.
or.the.upper.four.bits.of.the.last.octet.would.slip.through.the.mask.and.the.
address.would.be.flagged.as.not.being.local.....
Inside a bit-wise AND function
When.you.“open.up”.the.last.octet.
of.the.net.mask.and.look.at.the.
binary.inside,.you.can.see.the.last.
four.zero.bits.preventing.any.1’s.in.
the.address.from.falling.through..
Decimal octet prior to AND 
operation with net mask 
Binary equivalent of 
Binary octet after AND 
operation with net mask
Decimal equivalent of 000000