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d="M345.4587651117639,320.8333333333333L345.4399831832725,323.8333333333333L345.42125906014985,326.8333333333333"></path><text class="x tick" text-anchor="middle" x="347.71209999999996" y="325.6333333333333" dx="-1.5em" dy="0.75em" transform="rotate(-45 347.71209999999996 325.6333333333333)">3 day</text><path class="axis" d="M238.22626859753947,320.8333333333333L238.20382825234557,323.8333333333333L238.18145697207385,326.8333333333333"></path><text class="x tick" text-anchor="middle" x="239.79399999999998" y="325.6333333333333" dx="-1.5em" dy="0.75em" transform="rotate(-45 239.79399999999998 325.6333333333333)">6 hr</text><path class="axis" d="M161.46789859883154,320.8333333333333L161.48354819796225,323.8333333333333L161.49914963213217,326.8333333333333"></path><text class="x tick" text-anchor="middle" x="161.979" y="325.6333333333333" dx="-1.5em" dy="0.75em" transform="rotate(-45 161.979 325.6333333333333)">1 hr</text><path class="axis" d="M83.58316509876643,320.8333333333333L83.55911971597925,323.8333333333333L83.53514833795792,326.8333333333333"></path><text class="x tick" text-anchor="middle" x="84.16399999999999" y="325.6333333333333" dx="-1.5em" dy="0.75em" transform="rotate(-45 84.16399999999999 325.6333333333333)">10 min</text><path class="axis" d="M54.82643105327472,320.8333333333333L54.900207403111764,323.8333333333333L54.97375669058333,326.8333333333333"></path><text class="x tick" text-anchor="middle" x="54.061" y="325.6333333333333" dx="-1.5em" dy="0.75em" transform="rotate(-45 54.061 325.6333333333333)">5 min</text><path class="axis" d="M300,262.65826613997416L303,262.6553897962448L306,262.65252230507326"></path><text class="y tick" text-anchor="left" y="262.5" x="309.8" dy="0.25em">0.2</text><path class="axis" d="M300,223.7319194273104L303,223.76098078683543L306,223.78995270386227"></path><text class="y tick" text-anchor="left" y="223.61208333333335" x="309.8" dy="0.25em">0.33333</text><path class="axis" d="M300,164.87362744996722L303,164.88092832067466L306,164.8882067214039"></path><text class="y tick" text-anchor="left" y="165.28750000000002" x="309.8" dy="0.25em">0.5333</text><path class="axis" d="M300,87.65091773398927L303,87.6366440238748L306,87.62241424413077"></path><text class="y tick" text-anchor="left" y="87.5" x="309.8" dy="0.25em">0.8</text><path class="axis" d="M300,48.109131293368705L303,48.10822230004817L306,48.107316104347376"></path><text class="y tick" text-anchor="left" y="48.62083333333334" x="309.8" dy="0.25em">0.9333</text><path class="axis" d="M300,30.202380009361832L303,30.190727358164906L306,30.179110570473767"></path><text class="y tick" text-anchor="left" y="29.166666666666686" x="309.8" dy="0.25em">1</text><text class="x label" text-anchor="middle" x="170" y="175">R^2=0.9922</text></g></svg> | |
| </div> | |
| <scene height="440" width="375" id="scene2"> | |
| <actor t="translate(85,23) rotate(-2)" pose="-5,9|-2,118|-5,99|-5,89|-5,79|-5,59|-10,34|-15,9|0,34|5,9|-12,79|-12,59|0,79|5,59"> | |
| </actor> | |
| <actor t="translate(209,4)" pose="-41,48|-10,105|0,88|0,78|0,68|0,48|-5,23|-10,-2|5,23|10,-2|-11,70|-4,54|17,86|-4,110"> | |
| <bubble t="translate(-2,-9)" pose="0,0|-13,24|-67,103|44,185|-33,300|-185,298"> | |
| <tspan x="0" y="-1em">Your plot has got me very curious...</tspan> | |
| <tspan x="0" y="1em">There is the standard failure analysis,</tspan> | |
| <tspan x="0" y="2em">where, given a constant failure rate</tspan> | |
| <tspan x="0" y="3em">a probability of failure occuring within a</tspan> | |
| <tspan x="0" y="4em">time t from now is equal to 1-e^(-λt),</tspan> | |
| <tspan x="0" y="5em">where λ defines the failure rate.</tspan> | |
| <tspan x="0" y="7em">So, it's basically a cumulative exponential </tspan> | |
| <tspan x="0" y="8em">distribution. However, the lab meeting</tspan> | |
| <tspan x="0" y="9em">distribution is not exponential - it's</tspan> | |
| <tspan x="0" y="10em">logarithmic!</tspan> | |
| <tspan x="0" y="12em">This means that the instantaneous probability</tspan> | |
| <tspan x="0" y="13em">of cancellation is proportional to 1/t, so it</tspan> | |
| <tspan x="0" y="14em">rushes to infinity as the last seconds before</tspan> | |
| <tspan x="0" y="15em">the lab meeting are running out!</tspan> | |
| </bubble> | |
| </actor> | |
| </scene> | |
| <scene height="440" width="350" id="scene3"> | |
| <actor t="translate(85,23) rotate(-2)" pose="-5,9|17,104|-5,99|-5,89|-5,79|-5,59|-10,34|-15,9|0,34|5,9|8,80|15,112|-3,115|15,127"> | |
| </actor> | |
| <actor t="translate(209,4) rotate(2)" pose="-41,48|-10,105|0,88|0,78|0,68|0,48|-5,23|-10,-2|5,23|10,-2|-11,70|-4,54|17,86|-4,110"> | |
| <bubble t="translate(-2,-9)" pose="0,0|-13,24|-29,83|51,85|-29,189|-117,247"> | |
| <tspan x="0" y="1em" style="font-size:18px;">Basically it means that</tspan> | |
| <tspan x="0" y="2em" style="font-size:18px;">every lab meeting that</tspan> | |
| <tspan x="0" y="3em" style="font-size:18px;">we have is a little miracle</tspan> | |
| <tspan x="0" y="5em" style="font-size:18px;">a result of zero</tspan> | |
| <tspan x="0" y="6em" style="font-size:18px;">multiplied by infinity!</tspan> | |
| </bubble> | |
| </actor> | |
| </scene> | |
| </div></body> |
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