vault backup: 2026-02-04 21:51:55

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2026-02-04 21:51:56 -05:00
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{
"id": "digitalgarden",
"name": "Digital Garden",
"version": "2.68.0",
"version": "2.69.0",
"minAppVersion": "1.10.0",
"description": "Publish your notes to the web for others to enjoy. For free.",
"author": "Ole Eskild Steensen",
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{
"id": "obsidian-excalidraw-plugin",
"name": "Excalidraw",
"version": "2.20.0",
"version": "2.20.2",
"minAppVersion": "1.5.7",
"description": "Sketch Your Mind. An Obsidian plugin to edit and view Excalidraw drawings. Enter the world of 4D Visual PKM.",
"author": "Zsolt Viczian",
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@@ -90,7 +90,7 @@ Has such behavior been observed,
or has chief strategy been organization-aligned
in spite of the incentive?
## 2025-02-04
## 2026-02-04
### T-Shirt Sizing
@@ -126,7 +126,7 @@ The buckets chosen should be wide enough
that scale can be confidently estimated
after minimal investigation.
## 2025-02-04 13:42
## 2026-02-04 13:42
[[fire-alarm-takeoff]]
@@ -140,7 +140,7 @@ after minimal investigation.
> but further investigation may be expected
> if more than a few per floor are shown.
## 2025-02-04 17:02
## 2026-02-04 17:02
While observing takeoff for
[[electrical-takeoff#Unit Condensing Units|unit condensing units]],
@@ -161,3 +161,39 @@ the upper end of reasonable ECI.
(see [[value-of-information.jpg]])
My response was not well formulated.
## 2026-02-04 18:05
Expected value of sample information (EVSI)
must define acceptable takeoff.
If not, we are---by definition---
throwing money away
in the form of wasted estimator hours
and missed bid opportunities.
## 2026-02-04 19:35
### Time Interval Conversion
In [[2026-01-09#2026-01-09 12:00]]
I defined time intervals according to averages
which are true of the Gregorian calendar for $\lim\limits_{t\to\infty}$,
but which are not so appropriate for a human lifetime scale.
True of the Gregorian calendar (and its predecessors)
for all time scales:
$$
\begin{align*}
1~\text{Year} &\equiv 12~\text{Months} \\
1~\text{Week} &\equiv 7~\text{Days}
\end{align*}
$$
In 2001--2099 leap years occur exactly once in four years.
$$
\begin{align*}
1~\text{Year} &= 365.25~\text{Days} \\
\end{align*}
$$