🇳🇵Nepal🇳🇵

Nepal is related to Der 'Cord

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Nepal is a SNCA country South Asia known for being the keyed counterpart to pajeets,^{[they just are, ok?]} and for having a flag that buckbreaks all other rectangular flag virgins. They are best known for using der 'cord^🔒 to organize and overthrow their ~~communist~~ social democratic government^🗝️ in 2025, as well as electing their new interim prime minister using a poll on der 'cord. We tried to psyop them into making our own sharty-related flag for their revolution, but it failed because they discovered the ruse.

Nepal is also probably one of the most interesting asia countries to be covered on this site (aside from china, korea and (((Jewpan)))), not being colonized ever (especially from britain, unlike some of their neighbors...) having gained independence all by themselves, and being crowned as the country with the lowest IQ (around 43).

Nepal is also known to have a village named Soyak^[1]

Flag[edit | edit source]

Nophono cares.

Nepal is best known for having one of the most precisely defined flags as well as a very strange aspect ratio. Most flags are $1 : 2$ or $3 : 5$ , but Nepal's flag aspect ratio is exactly $4506606337686 : 6136891429688 - 306253616715 \sqrt{2} - \sqrt{118 - 48 \sqrt{2}} (934861968 + 20332617192 \sqrt{2})$ , which is the least root of the quartic polynomial $243356742235044 r^{4} - 1325568548812608 r^{3} + 2700899847521244 r^{2} - 2439951444086880 r + 824634725389225$ .

Construction[edit | edit source]

The method of making the National Flag of Nepal

(a) Method of making the shape inside the border
- (1) On the lower portion of a crimson cloth draw a line $A B$ of the required length from left to right.
- (2) From $A$ draw a line $A C$ perpendicular to $A B$ making $A C$ equal to $A B$ plus one third $A B$ . From $A C$ mark off $D$ making line $A D$ equal to line $A B$ . Join $B$ and $D$ .
- (3) From $B D$ mark off $E$ making $B E$ equal to $A B$ .
- (4) Touching $E$ draw a line $F G$ , starting from the point $F$ on line $A C$ , parallel to $A B$ to the right hand-side. Mark off $F G$ equal to $A B$ .
- (5) Join $C$ and $G$ .
(b) Method of making the moon
- (6) From $A B$ mark off $A H$ making $A H$ equal to one-fourth of line $A B$ and starting from $H$ draw a line $H I$ parallel to line $A C$ touching line $C G$ at point $I$ .
- (7) Bisect $C F$ at $J$ and draw a line $J K$ parallel to $A B$ touching $C G$ at point $K$ .
- (8) Let $L$ be the point where lines $J K$ and $H I$ cut one another.
- (9) Join $J$ and $G$ .
- (10) Let $M$ be the point where line $J G$ and $H I$ cut one another.
- (11) With centre $M$ and with a distance shortest from $M$ to $B D$ mark off $N$ on the lower portion of line $H I$ .
- (12) Touching $M$ and starting from $O$ , a point on $A C$ , draw a line from left to right parallel to $A B$ .
- (13) With centre $L$ and radius $L N$ draw a semi-circle on the lower portion and let $P$ and $Q$ be the points where it touches the line $O M$ respectively.
- (14) With centre $M$ and radius $M Q$ draw a semi-circle on the lower portion touching $P$ and $Q$ .
- (15) With centre $N$ and radius $N M$ draw an arc touching $P N Q$ at $R$ and $S$ . Join $R S$ . Let $T$ be the point where $R S$ and $H I$ cut one another.
- (16) With centre $T$ and radius $T S$ draw a semi-circle on the upper portion of $P N Q$ touching it at two points.
- (17) With centre $T$ and radius $T M$ draw an arc on the upper portion of $P N Q$ touching at two points.
- (18) Eight equal and similar triangles of the moon are to be made in the space lying inside the semi-circle of No. (16) and outside the arc of No. (17) of this Schedule.
(c) Method of making the sun
- (19) Bisect line $A F$ at $U$ , and draw a line $U V$ parallel to $A B$ line touching line $B E$ at $V$ .
- (20) With centre $W$ , the point where $H I$ and $U V$ cut one another and radius $M N$ draw a circle.
- (21) With centre $W$ and radius $L N$ draw a circle.
- (22) Twelve equal and similar triangles of the sun are to be made in the space enclosed by the circles of No. (20) and of No. (21) with the two apexes of two triangles touching line $H I$ .
(d) Method of making the border
- (23) The width of the border will be equal to the width $T N$ . This will be of deep blue colour and will be provided on all the side of the flag. However, on the five angles of the flag the external angles will be equal to the internal angles.
- (24) The above mentioned border will be provided if the flag is to be used with a rope. On the other hand, if it is to be hoisted on a pole, the hole on the border on the side $A C$ can be extended according to requirements.

Explanation: The lines $H I$ , $R S$ , $F E$ , $E D$ , $J G$ , $O Q$ , $J K$ and $U V$ are imaginary. Similarly, the external and internal circles of the sun and the other arcs except the