OpenLLM-France/wikimedia huggingface dataset:
# Trigonometry/Power Series for Cosine and Sine

Applying Maclaurin's theorem to the cosine and sine functions for angle x (in radians), we get
    $\displaystyle \cos(x)=1-{x^{2} \over 2!}+{x^{4} \over 4!}-\cdots =\sum _{n=0}^{\infty }{\frac {(-1)^{n}x^{2n}}{(2n)!}}$
    $\sin(x)=x-{x^{3} \over 3!}+{x^{5} \over 5!}-\cdots =\sum _{n=0}^{\infty }{\frac {(-1)^{n}x^{2n+1}}{(2n+1)!}}$
For both series, the ratio of the $n^{th}$ to the $(n-1)^{th}$ term tends to zero for all $x$. Thus, both series are absolutely convergent for all $x$.
Many properties of the cosine and sine functions can easily be derived from these expansions, such as
    $\displaystyle \sin(-x)=-\sin(x)$
    $\displaystyle \cos(-x)=\cos(x)$
    $\displaystyle {\frac {d}{dx}}\sin(x)=\cos(x)$
# Trigonometry/Law of Sines

For any triangle with vertices $A,B,C$ corresponding angles $A,B,C$ and corresponding opposite side lengths $a,b,c$ , the Law of Sines states that
    ${\frac {a}{\sin(A)}}={\frac {b}{\sin(B)}}={\frac {c}{\sin(C)}}$
Each of these expressions is also equal to the diameter of the triangle's circumcircle (the circle that passes through the points $A,B,C$). The law can also be written in terms of the reciprocals:
    ${\frac {\sin(A)}{a}}={\frac {\sin(B)}{b}}={\frac {\sin(C)}{c}}$

## Proof

Dropping a perpendicular $OC$ from vertex $C$ to intersect $AB$ (or $AB$ extended) at $O$ splits this triangle into two right-angled triangles $AOC$ and $BOC$ . We can calculate the length $h$ of the altitude $OC$ in two different ways:
* Using the triangle AOC gives
    $h=b\sin(A)$ ;
* and using the triangle BOC gives
    $h=a\sin(B)$ .
* Eliminate $h$ from these two equations:
    $a\sin(B)=b\sin(A)$ .
* Rearrange to obtain
    ${\frac {a}{\sin(A)}}={\frac {b}{\sin(B)}}$
By using the other two perpendiculars the full law of sines can be proved. QED.

## Application

This formula can be used to find the other two sides of a triangle when one side and the three angles are known. (If two angles are known, the third is easily found since the sum of the angles is $180^{\circ }$ .) See Solving Triangles Given ASA. It can also be used to find an angle when two sides and the angle opposite one side are known.

## Area of a triangle

The area of a triangle may be found in various ways. If all three sides are known, use Heron's theorem.
If two sides and the included angle are known, consider the second diagram above. Let the sides $b$ and $c$ , and the angle between them $\alpha$ be known. The terms /alpha and /gamma are variables represented by Greek alphabet letters, and these are commonly used interchangeably in trigonometry just like English variables x, y, z, a, b, c, etc. From triangle $ACO$ , the altitude $h=CO$ is $b\sin(\alpha )$ so the area is ${\frac {bc\sin(\alpha )}{2}}$ .
If two angles and the included side are known, again consider the second diagram above. Let the side $c$ and the angles $\alpha$ and $\gamma$ be known. Let $AO=x$ . Then
    ${\frac {x}{h}}=\tan(\alpha ){\text{ ; }}{\frac {c-x}{h}}=\tan(\gamma ){\text{ ; adding these, }}{\frac {c}{h}}=\tan(\alpha )+\tan(\gamma )$
Thus
    $h={\frac {c}{\tan(\alpha )+\tan(\gamma )}}{\text{ so area }}={\frac {c^{2}}{2{\bigl\tan(\alpha )+\tan(\gamma ){\bigr )}}}$ .
| previous module: "The Unit Circle" | • Table of Contents | next module: "Law of Cosines" |
# Trigonometry/Law of Tangents

For any triangle with angles $A,B,C$ and corresponding opposite side lengths $a,b,c$ , the Law of Tangents states that
    ${\frac {a-b}{a+b}}={\frac {\tan \left({\frac {A-B}{2}}\right)}{\tan \left({\frac {A+B}{2}}\right)}}$
Corresponding identities also hold in terms of $b,c,B,C$ and in terms of $c,a,C,A$ .

## When to use it

This formula is nothing like as important as the Law of Sines or the Law of Cosines, which is why we have put it and its proof in the reference section. This formula may be found in your formula book. We're including it and the proof of it 'for completeness'.
Its main use, as far as we are concerned, is that to prove it is a good piece of practice in algebra with trig.

## Proof

From the sine theorem,
    ${\frac {\sin(A)}{a}}={\frac {\sin(B)}{b}}$
Hence
    ${\frac {a-b}{a+b}}={\frac {\sin(A)-\sin(B)}{\sin(A)+\sin(B)}}={\frac {2\cos \left({\frac {A+B}{2}}\right)\sin \left({\frac {A-B}{2}}\right)}{2\sin \left({\frac {A+B}{2}}\right)\cos \left({\frac {A-B}{2}}\right)}}={\frac {\tan \left({\frac {A-B}{2}}\right)}{\tan \left({\frac {A+B}{2}}\right)}}$
We're going to get you to spell out the details of each step in the above:
* Exercise: First Step - everything in terms of sin
* Let's introduce a constant $k$
* $k={\frac {a}{\sin(A)}}={\frac {b}{\sin(B)}}$
* Now express $a,b$ in terms of $k,\sin(A),\sin(B)$ . Use these expressions for $a,b$ to remove $a,b$ entirely from ${\frac {a-b}{a+b}}$ .
* Finish by cancelling the $k$'s.
* Exercise: Second Step - Sums to Products
* Use the sum to products formula for the second step, or express $A,B$ as
* $A={\frac {A+B}{2}}+{\frac {A-B}{2}}$
* and
* $B={\frac {A+B}{2}}-{\frac {A-B}{2}}$
* and use sine addition formula to transform the numerator and denominator into products. It might look a bit scary at first, but do it right and you'll see that lots of terms cancel out. This step, using the sine addition formula, is actually practice in the derivation of the sum to products formula.
* Exercise: Third Step - Factor into tans
* In the penultimate expression (i.e. the last but one expression), look for terms like:
* ${\frac {\sin(x)}{\cos(x)}}$
* with $x$ the same expression. These can be replaced by $\tan(x)$ , where $x$ is that expression.
* Remember that if ${\frac {a}{b}}=\tan(\theta )$ then it follows that ${\frac {b}{a}}={\frac {1}{\tan(\theta )}}$ .
# Trigonometry/More About Addition Formulas
## Related Formulae

    $\sin(a-b)=\sin(a)\cos(b)-\cos(a)\sin(b)$
    $\sin(2a)=2\sin(a)\cos(a)$
    $\sin {\bigl{\tfrac {a}{2}}{\bigr )}=\pm {\sqrt {\frac {1-\cos(a)}{2}}}$

## Tangent Formulae

    $\tan(a+b)={\frac {\tan(a)+\tan(b)}{1-\tan(a)\tan(b)}}$
    $\tan(a-b)={\frac {\tan(a)-\tan(b)}{1+\tan(a)\tan(b)}}$
    $\tan(2a)={\frac {2\tan(a)}{1-\tan ^{2}(a)}}={\frac {2\cot(a)}{\cot ^{2}(a)-1}}={\frac {2}{\cot(a)-\tan(a)}}$
    $\tan {\bigl{\tfrac {a}{2}}{\bigr )}=\pm {\sqrt {\frac {1-\cos(a)}{1+\cos(a)}}}={\frac {\sin(a)}{1+\cos(a)}}={\frac {1-\cos(a)}{\sin(a)}}={\frac {-1\pm {\sqrt {1+\tan ^{2}(a)}}}{\tan(a)}}$
In the last row of expressions, if $0^{\circ }\leq a\leq 90^{\circ }$ then the trigonometric functions are all positive so the positive sign is needed before the square root.

## Derivations

* $\sin(a+b)=\sin(a)\cos(b)+\cos(a)\sin(b)$
Using cofunctions we know that $\sin(a)=\cos(90^{\circ }-a)$ . Use the formula for $\cos(a-b)$ and cofunctions we can write
    $\sin(a+b)$ $=\cos(90-(a+b))$ $=\cos {\bigl(90^{\circ }-a)-b{\bigr )}$ $=\cos(90^{\circ }-a)\cos(b)+\sin(90^{\circ }-a)\sin(b)$ $={\color {red}\sin(a)\cos(b)+\cos(a)\sin(b)}$
* $\sin(a-b)=\sin(a)\cos(b)-\cos(a)\sin(b)$
Having derived $\sin(a+b)$ we replace $b$ with $-b$ and use the fact that cosine is even and sine is odd.
    $\sin {\bigla+(-b){\bigr )}$ $=\sin(a)\cos(-b)+\cos(a)\sin(-b)$ $=\sin(a)\cos(b)+\cos(a){\bigl-\sin(b){\bigr )}$ $={\color {red}\sin(a)\cos(b)-\cos(a)\sin(b)}$

## Related Formulae

    $\cos(a-b)=\cos(a)\cos(b)+\sin(a)\sin(b)$
    $\cos(2a)=\cos ^{2}(a)-\sin ^{2}(a)=2\cos ^{2}(a)-1=1-2\sin ^{2}(a)$
    $\cos {\bigl{\tfrac {a}{2}}{\bigr )}=\pm {\sqrt {\frac {1+\cos(a)}{2}}}$

## Derivations

* $\cos(a+b)=\cos(a)\cos(b)-\sin(a)\sin(b)$
* $\cos(a-b)=\cos(a)\cos(b)+\sin(a)\sin(b)$
Using $\cos(a+b)$ and the fact that cosine is even and sine is odd, we have
    $\cos {\bigla+(-b){\bigr )}$ $=\cos(a)\cos(-b)-\sin(a)\sin(-b)$ $=\cos(a)\cos(b)-\sin(a){\bigl-\sin(b){\bigr )}$ $={\color {red}\cos(a)\cos(b)+\sin(a)\sin(b)}$
| previous module: "Addition Formula for Cosines" | • Table of Contents | next module: "Double-Angle Formulas" |
# World Stamp Catalogue/French Post Office In Morocco/1899

French Postage Stamps surcharged in red or black with values in Spanish currency
| Date Issued | Denom. | Paper. | Color | Perf. | Subject | Designer/ Engraver | notes |
| 1899 | 5 centimes surcharged 5 centimos | | yellow-green with carmine surcharge | 14x13½ | Peace And Commerce (in French) | Jules-Auguste Sage | Type I with N of underprint "INV" underneath "B" of "REPUBLIQUE" |
| 1899 | 5 centimes surcharged 5 centimos | | yellow-green with carmine surcharge | 14x13½ | Peace And Commerce (in French) | | Jules-Auguste Sage | Type II with N of underprint "INV" underneath "U" of "REPUBLIQUE" |
| 1899 | 10 centimes surcharged 10 centimos | lilac | black with carmine surcharge | 14x13½ | Peace And Commerce (in French) | Jules-Auguste Sage | Type I with N of underprint "INV" underneath "B" of "REPUBLIQUE" |
| 1899 | 10 centimes surcharged 10 centimos | lilac | black with carmine surcharge | 14x13½ | Peace And Commerce (in French) | Jules-Auguste Sage | variety - wide gap of 1.5 mm between "1" and "0" in surcharge |
# World Stamp Catalogue/French Morocco/1926

Note : Under Cat. No., M refers to Maury Catalogue de Timbres de l'ex-empire français d'Afrique
Monuments, Second Series, New Colors and Values
| Date Issued | Denom. | Paper. | Color | Perf. | Type Die/Wmk | Subject | Cat. No. Mi/Sc/Gi | Design | No. Issued | Designer/ Engraver | notes |
| 1926 December | 2 centimes | | lilac brown | 13½ | Photogravure | Tower Of Hassan, Rabat | | | | Jean de la Neziere | |
# World Stamp Catalogue/French Post Office In Morocco/1891

French Postage Stamps surcharged in red or black with values in Spanish currency
| Date Issued | Denom. | Paper. | Color | Perf. | Subject | Designer/ Engraver | notes |
| 1891 1 January | 5 centimes surcharged 5 centimos | greenish | green with carmine surcharge | 14x13½ | Peace And Commerce (in French) | Jules-Auguste Sage | |
| 1891 1 January | 25 centimes surcharged 25 centimos | pink | black with carmine surcharge | 14x13½ | Peace And Commerce (in French) | Jules-Auguste Sage | |
| 1891 1 January | 25 centimes surcharged 10 centimos | pink | black with carmine surcharge | 14x13½ | Peace And Commerce (in French) | Jules-Auguste Sage | Variety - Surcharge Error |
| 1891 1 January | 50 centimes surcharged 50 centimos | rose | carmine with black surcharge | 14x13½ | Peace And Commerce (in French) | Jules-Auguste Sage | Type II with "N" of underprint "INV" underneath "U" of "REPUBLIQUE" |
| 1891 1 January | 1 franc surcharged 1 peseta | | olive with black surcharge | 14x13½ | Peace And Commerce (in French) | Jules-Auguste Sage | |
# World Stamp Catalogue/French Post Office In Morocco

1891 1892 1893 1894 1895 1896 1897 1898 1899
1900 1901 1902 1903 1904 1905 1906 1907 1908 1909 1910 1911 1912
# World Stamp Catalogue/French Post Office In Morocco/1893

French Postage Due Stamps overprinted in red "TIMBRES-POSTE"
| Date Issued | Denom. | Paper. | Color | Perf. | Type Die/Wmk | Subject | Cat. No. Mi/Sc/Gi | Design | No. Issued | Designer/ Engraver | notes |
| 1893 5 February | 5 centimes | | black with carmine surcharge | 14x13½ | | Numeral Of Value | | | 150 | Gérard Duval | |
| 1893 5 February | 10 centimes | | black with carmine surcharge | 14x13½ | | Numeral Of Value | | | 450 | Gérard Duval | |
French Postage Stamps surcharged in red or black with values in Spanish currency
| Date Issued | Denom. | Paper. | Color | Perf. | Type Die/Wmk | Subject | Cat. No. Mi/Sc/Gi | Design | No. Issued | Designer/ Engraver | notes |
| 1893 6 February | 10 centimes surcharged 10 centimos | lilac | black with carmine surcharge | 14x13½ | | Peace And Commerce (in French) | | | | Jules-Auguste Sage | Type II with the N in the underprint "INV" under the U of "REPUBLIQUE" |
| 1893 6 February | 20 centimes surcharged 20 centimos | green | brick red with black surcharge | 14x13½ | | Peace And Commerce (in French) | | | | Jules-Auguste Sage | |
# World Stamp Catalogue/French Post Office In Morocco/1895

French Postage Stamps surcharged in red or black with values in Spanish currency
| Date Issued | Denom. | Paper. | Color | Perf. | Type Die/Wmk | Subject | Cat. No. Mi/Sc/Gi | Design | No. Issued | Designer/ Engraver | notes |
| 1895 April | 5 centimes surcharged 5 centimos | greenish | green with brick red surcharge | 14x13½ | | Peace And Commerce (in French) | | | | Jules-Auguste Sage | Surcharge is darker tint than issue of 1891 |
| 1895 April | 25 centimes surcharged 25 centimos | pink | black with brick red surcharge | 14x13½ | | Peace And Commerce (in French) | | | | Jules-Auguste Sage | Surcharge is darker tint than issue of 1891 |
# World Stamp Catalogue/French Post Office In Morocco/1900

French Postage Stamps surcharged in red or black with values in Spanish currency
| Date Issued | Denom. | Paper. | Color | Perf. | Type Die/Wmk | Subject | Cat. No. Mi/Sc/Gi | Design | No. Issued | Designer/ Engraver | notes |
| 1900 | 50 centimes surcharged 50 centimos | rose | carmine with black surcharge | 14x13½ | | Peace And Commerce (in French) | | | | Jules-Auguste Sage | Type I with "N" of underprint "INV" underneath "B" of "REPUBLIQUE" |
| 1900 | 2 francs surcharged 2 pesetas | bluish | bistre with black surcharge | 14x13½ | | Peace And Commerce (in French) | | | | Jules-Auguste Sage | |
# World Stamp Catalogue/French Morocco/1922

Overprint "Protectorat Français" in black on 1911 issue of French Post Office In Morocco
| Date Issued | Denom. | Paper. | Color | Perf. | Type Die/Wmk | Subject | Cat. No. Mi/Sc/Gi | Design | No. Issued | Designer/ Engraver | notes |
| 1922 | 1 centime | | gray-black with red and black overprints | 14x13½ | | Type Blanc (in French) | | | | Paul Joseph Blanc | color shade variety |
# World Stamp Catalogue/French Post Office In Morocco/1894

| Date Issued | Denom. | Paper. | Color | Perf. | Type Die/Wmk | Subject | Cat. No. Mi/Sc/Gi | Design | No. Issued | Designer/ Engraver | notes |
| 1894 | 10 centimes surcharged 10 centimos | lilac | black with red surcharge | 14x13½ | | Peace And Commerce (in French) | | | | Jules-Auguste Sage | Surcharge is darker tint than issue of 1893 |
# World Stamp Catalogue/French Post Office In Morocco/1896

French Postage Stamps surcharged in red or black with values in Spanish currency
| Date Issued | Denom. | Paper. | Color | Perf. | Subject | Designer/ Engraver | notes |
| 1896 | 5 centimes surcharged 5 centimos | greenish | green with deep carmine surcharge | 14x13½ | Peace And Commerce (in French) | Jules-Auguste Sage | Surcharge is darker tint than issue of 1891, but lighter than issue of 1895 |
| 1896 | 10 centimes surcharged 10 centimos | lilac | black with deep carmine surcharge | 14x13½ | Peace And Commerce (in French) | Jules-Auguste Sage | Surcharge is darker tint than issue of 1893, but lighter than issue of 1894 |
| 1896 | 25 centimes surcharged 25 centimos | lilac | black with deep carmine surcharge | 14x13½ | Peace And Commerce (in French) | Jules-Auguste Sage | Surcharge is darker tint than issue of 1893, but lighter than issue of 1895 |
French Postage Due Stamps surcharged in red or black with values in Spanish currency
| Date Issued | Denom. | Color | Perf. | Subject | Designer/ Engraver | notes |
| 1896 | 5 centimes surcharged 5 centimos | blue with carmine surcharge | 14x13½ | Numeral Of Value | Gérard Duval | |
| 1896 | 5 centimes surcharged 5 centimos | blue with deep red surcharge | 14x13½ | Numeral Of Value | Gérard Duval | Surcharge is darker tint than the carmine |
| 1896 | 10 centimes surcharged 10 centimos | brown with carmine surcharge | 14x13½ | Numeral Of Value | Gérard Duval | |
| 1896 | 10 centimes surcharged 10 centimos | brown with with deep red surcharge | 14x13½ | Numeral Of Value | Gérard Duval | Surcharge is darker tint than the carmine |
| 1896 | 30 centimes surcharged 30 centimos | red with black surcharge | 14x13½ | Numeral Of Value | Gérard Duval | |
| 1896 | 30 centimes surcharged 30 centimos | pale red with black surcharge | 14x13½ | Numeral Of Value | Gérard Duval | color shade |
| 1896 | 50 centimes surcharged 50 centimos | lilac with black surcharge | 14x13½ | Numeral Of Value | Gérard Duval | |
| 1896 | 50 centimes surcharged 50 centimos | pale lilac with black surcharge | 14x13½ | Numeral Of Value | Gérard Duval | color shade |
| 1896 | 1 franc surcharged 1 peseta | lilac-brown with black surcharge | 14x13½ | Numeral Of Value | Gérard Duval | |
# Yoga/The Five Principles of Health

The five principles of health give us a long, healthy and happy life. If we live by these principles, we can avoid most diseases. If we are sick, we become significantly faster healthy.
1. Eat healthy. A healthy diet consists of fruits, vegetables, cereals, milk, potatoes, pulses, etc. It is advised to eat little or no meat and much raw food (raw fruits and vegetables). Raw food gives the body lots of vitamins and minerals that protect him from disease.
2. Avoid drugs, smoking and alcohol. That causes many diseases and usually shorten your life significantly. Too many sweets (sugar, fat), lots of salt and lots of meat are also unfavorable. Don´t eat too much calories. You live longer, if you eat less (but not too less). Hear to your body. He knows what is good for you. Live wisely and stay healthy.
3. Do sports. Go walking, jogging, cycling, swimming once or twice a day (one half to one hour), to keep the body strong and healthy. It is also sufficient to train on an exercise bike (bicycle, treadmill) or to do dynamic yoga (creativ hatha yoga) for half an hour a day. Or to go for a walk on the weekend for an hour. It is important, that the body is well warmed through (practice until a slight sweating). It kills disease germs.
4. Relax sufficiently. Stress should always be put away by adequate recovery periods, yoga or meditation. For the inner happiness, it is important to live in the right proportion of personal activity (work) and rest (relaxation).
5. Think positive. Avoid negative thoughts. Keep your mind through conscious control predominantly positive. Positive thoughts lead to positive feelings and positive emotions have a positive effect on your body. Motivate yourself with positive phrases and ideas. Read positive books and have a positive task (hobby).
# Traditional Chinese Medicine/Urinary Bladder Meridian

Lung Meridian | Large Intestine Meridian | Stomach Meridian | Spleen Meridian | Heart Meridian | Small Intestine Meridian | Urinary Bladder Meridian | Kidney Meridian | Pericardium Meridian | San Jiao Meridian | Gallbladder Meridian | Liver Meridian | Ren Mai | Du Mai | Head And Neck Acupuncture Points | Chest And Abdomen Acupuncture Points | Back Acupuncture Points | Upper Extremities Acupuncture Points | Lower Extremities Acupuncture Points
The acupuncture points of the Urinary Bladder Meridian (足太阳膀胱经) include:
| Chinese Name | Pinyin | Acupoint |
| 睛明 | jīng míng | BL 1 |
| 攒竹 | cuán zhú | BL 2 |
| 眉冲 | méi chōng | BL 3 |
| 曲差 | qū chā | BL 4 |
| 五处 | wǔ chù | BL 5 |
| 承光 | chéng guāng | BL 6 |
| 通天 | tōng tiān | BL 7 |
| 络却 | luò què | BL 8 |
| 玉枕 | yù zhěn | BL 9 |
| 天柱 | tiān zhù | BL 10 |
| 大杼 | dà zhù | BL 11 |
| 风门 | fēng mén | BL 12 |
| 肺俞 | fèi shù | BL 13 |
| 厥阴俞 | jué yīn shù | BL 14 |
| 心俞 | xīn shù | BL 15 |
| 督俞 | dū shù | BL 16 |
| 膈俞 | gé shù | BL 17 |
| 肝俞 | gān shù | BL 18 |
| 胆俞 | dǎn shù | BL19 |
| 脾俞 | pí shù | BL 20 |
| 胃俞 | wèi shù | BL 21 |
| 三焦俞 | sān jiāo shù | BL 22 |
| 肾俞 | shèn shù | BL 23 |
| 气海俞 | qì hǎi shù | BL 24 |
| 大肠俞 | dà cháng shù | BL 25 |
| 关元俞 | guān yuán shù | BL 26 |
| 小肠俞 | xiǎo cháng shù | BL 27 |
| 膀胱俞 | pang guāng shù | BL 28 |
| 中膂俞 | zhōng lǚ shù | BL 29 |
| 白环俞 | bái huán shù | BL 30 |
| 上髎 | shàng liáo | BL 31 |
| 次髎 | cì liáo | BL 32 |
| 中髎 | zhōng liáo | BL 33 |
| 下髎 | xià liáo | BL 34 |
| 会阳 | huì yáng | BL 35 |
| 承扶 | chéng fú | BL 36 |
| 殷门 | yīn mén | BL 37 |
| 浮郄 | fú xì | BL 38 |
| 委阳 | wěi yáng | BL 39 |
| 委中 | wěi zhōng | BL 40 |
| 附分 | fù fēn | BL 41 |
| 魄户 | pò hù | BL 42 |
| 膏肓 | gāo huāng | BL 43 |
| 神堂 | shén táng | BL 44 |
| 譩譆 | yì xī | BL 45 |
| 膈关 | géguān | BL 46 |
| 魂门 | hún mén | BL 47 |
| 阳纲 | yáng gāng | BL 48 |
| 意舍 | yì shè | BL 49 |
| 胃仓 | wèi cāng | BL 50 |
| 肓门 | huāng mén | BL 51 |
| 志室 | zhì shì | BL 52 |
| 胞肓 | bāo huāng | BL 53 |
| 秩边 | zhì biān | BL 54 |
| 合阳 | hé yáng | BL 55 |
| 承筋 | chéng jīn | BL 56 |
| 承山 | chéng shān | BL 57 |
| 飞扬 | fēi yáng | BL 58 |
| 跗阳 | fū yáng | BL 59 |
| 昆仑 | kūn lún | BL 60 |
| 仆参 | pú cān | BL 61 |
| 申脉 | shēn mài | BL 62 |
| 金门 | jīn mén | BL 63 |
| 京骨 | jīng gǔ | BL 64 |
| 束骨 | shù gǔ | BL 65 |
| 足通谷 | zú tōng gǔ | BL 66 |
| 至阴 | zhì yīn | BL 67 |
back to:
# Traditional Chinese Medicine/Wen-Warm

Wen-Warm:
* warmer than Ping-Neutral
* cooler than Re-Hot

## Lists of Wen-Warm Herbs

Spicy-Warm Herbs:
* Ma Huang
* Gui Zhi
* Zi Su Ye
* Jing Jie
* Fang Feng
* Qiang Huo
* Gao Ben
* Bai Zhi
* Xi Xin
* Xin Yi Hua
* Sheng Jiang
* Xiang Ru
Spicy-Cool/Cold Herbs:
* Dan Dou Chi
back to:
* Taste & Temperature
* TCM Materia Medica
# Traditional Chinese Medicine/Wen Dan Tang

The formula Wen Dan Tang, designed to dry dampness and remove phlegm, clear heat of the gallbladder and regulate stomach-qi, consists of the following:
| No. | Pinyin | Simplified Chinese | Grams |
| 1 | Zhu Ru | 竹茹 | 6 |
| 2 | Zhi Shi | 枳实 | 6 |
| 3 | Ju Pi | 橘皮(陈皮) | 6 |
| 4 | Fu Ling | 茯苓 | 6 |
| 5 | Gan Cao | 甘草 | 3 |
| 6 | Sheng Jiang | 生姜 | 3 |
| 7 | Da Zao | 大枣 | 3 |
back to :
* Removing Phlegm By Eliminating Dampness
* Formula Design
* Glossaries
* Prescriptions
# Traditional Chinese Medicine/Water-Regulating and Damp-Resolving Herbs

* Fu Ling (Poria)
** Fu Ling Pi (Cortex Poria)
** Bai Fu Ling (Poria Alba)
** Chi Fu Ling (Poria Rubrae)
* Fu Shen (Poria Paradicis)
* Zhu Ling (Polyporus)
* Ze Xie (Rhizoma Alismatis)
* Yi Yi Ren (Semen Coicis)
* Yi Yi Gen (Radix Coicis)
* Che Qian Zi (Semen Plantaginis)
* Che Qian Cao (Herba Plantaginis)
* Hua Shi (Talcum)
* Chuan Mu Tong (Caulis Clematidis Armandii)
* Chuan Mu Tong (Caulis Clematidis Montana)
* Wu Ye Mu Tong (Caulis Akebia Quinata)
* San Ye Mu Tong (Caulis Akebia Trifoliata)
* Bai Mu Tong (Caulis Akebia Trifoliata Australis)
* Guan Mu Tong (Caulis Aristolochiae Manshuriensis)
* Da Ye Ma Dou Ling (Caulis Aristolochia Kaempferi)
* Huai Tong Ma Dou Ling (Caulis Aristolochia Moupinensis)
* Tong Cao (Medulla Tetrapanacis)
* Geng Tong Cao (Ramulus Aeschynomene Indica)
* Deng Xin Cao (Medulla Junci)
* Di Fu Zi (Fructus Kochiae)
* Bian Xu (Herba Polygoni Avicularis)
* Qu Mai (Herba Dianthi)
* Bai Long Chuan Hua You (Radix Clerodendron Paniculatum)
* Ding Shu Xiu (Herba Elephantopus Scaber)
* Shui Ding Xiang (Herba Ludwigiae Prostratae)
* Mo Gu Xiao (Caulis Hyptis Capitatae)
* Xian Feng Cao (Herba Bidentis)
* Bi Zi Cao (Herba Pogonantheri Criniti)
* Dong Gua Zi (Semen Benincasae)
* Shan Pu Tao (Radix Vitis Amurensis)
* Ma Ti Jin (Herba Dichondrae Repentis)
* Jin Qian Cao (Herba Lysimachiae)
* Si Chuan Da Jin Qian Cao (Herba Lysimachia Christinae)
* Lian Qian Cao (Herba Glechomae)
* Guang Jin Qian Cao (Herba Desmodii Styracifolii)
* Hai Jin Sha (Herba Lygodii)
* Hua Shi Cao (Herba Orthosiphon Aristatus)
* Shi Wei (Folium Pyrrosiae)
* Yin Chen Hao (Herba Artemisiae Scopariae)
* Ling Yin Chen (Herba Siphonostcgia Chinensis)
* Bi Xie (Rhizoma Dioscoreae Hypoglaucae)
* Dong Gua Pi (Exocarpiurn Benincasae)
* Chi Xiao Dou (Semen Phaseoli)
* Xiang Si Zi (Semen Abrus Precatoris)
* Yu Mi Xu (Stigma Maydis)
* Ze Qi (Herba Euphorbiac Helioscopiae)
* Dong Kui Zi (Semen Malvae)
* Qing Ma Zi (Semen Abutili)
back to : Traditional Chinese Herbology And Pharmacology
# Traditional Chinese Medicine/Wei Jing Tang

Wei Jing Tang is composed of:
* Wei Jing (Herba Phragmitis), qie (sliced) : 2 cups [30g]
* Dong Gua Zi (Semen Benincasae) : 0.5 cup [24g]
* Yi Yi Ren (Semen Coicis) : 0.5 cup [30g]
* Tao Ren (Semen Persicae) : 30 pieces [9g]
Note:
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* Formulations That Treat Abscesses And Sores
* Classification Of Prescriptions