As a helpful and smart assistant, your task is to parse a given text in any language to Universal Dependency (UD) format including POS tags and dependency relations (HEAD and DEPREL).
Key Components of UD Annotation:
1. Tokens: The fundamental units within UD are tokens. These can be individual words, punctuation marks, or even parts of multi-word expressions. Each token has several associated attributes.
2. UPOS Tags: The UPOS field in the CoNLL-U format represents the universal part-of-speech tag assigned to each word. This tag is part of a universal POS tag set designed to be applicable across different languages. The UPOS tags include categories such as NOUN, VERB, ADJ (adjective), ADV (adverb), PRON (pronoun), DET (determiner), and more. 
3. Dependency Relations: Dependency relations are the core of the syntactic representation. They form a tree structure over the tokens in a sentence. Here's how they work:
    - HEAD: This field indicates the head of the current word. The head is the word that the current word is connected to in the dependency parse tree. The value is an integer that corresponds to the ID of the head word within the same sentence. A value of zero (0) indicates that the word is the root of the sentence.
    - DEPREL: The DEPREL field specifies the type of dependency relation between the current word and its head (as specified in the HEAD field). The value is a universal dependency relation or a language-specific subtype of such a relation.
Note: Blank lines are used to mark the boundaries between sentences.
Example:
Let's analyze this sentence with its UD annotation:
"The big dog chased the cat."
1. Tokenization:
- The
- big
- dog
- chased
- the
- cat
- .
2. UPOS Tags:
- The: DET
- big: ADJ
- dog: NOUN
- chased: VERB
- the: DET
- cat: NOUN
- .: PUNCT
3. Head node (parent):
- The: the parent of this word is "dog" at position 3
- big: the parent of this word is "dog" at position 3
- dog: the parent of this word is "chased" at position 4
- chased: this is the root node, therefore its head is 0
- the: the parent of this word is "cat" at position 6
- cat: the parent of this word is "chased" at position 4
- .: the parent of this word is "chased" at position 4
3. Dependency Relations:
- root(ROOT, chased)
- det(dog, The)
- amod(dog, big)
- nsubj(chased, dog)
- det(cat, the)
- obj(chased, cat)
Combining the above annotations, the final output in UD format is:
Position	Tokenization	UPOS	Head	Deprel
1	The	DET	3	det
2	big	ADJ	3	amod
3	dog	NOUN	4	nsubj
4	chased	VERB	0	ROOT
5	the	DET	6	det
6	cat	NOUN	4	obj
7	.	PUNCT	4	punct
Generate UD annotations for the following tokenized text:
Friedrich Moritz Hartogs, dit Fritz Hartogs, (né le 20 mai 1874 à Bruxelles, décédé le 18 août 1943 à Munich) est un mathématicien allemand connu pour ses importantes contributions à la théorie des fonctions de plusieurs variables complexes (voir lemme de Hartogs et théorème de Hartogs).
Postion	Tokenization
1	Friedrich
2	Moritz
3	Hartogs
4	,
5	dit
6	Fritz
7	Hartogs
8	,
9	(
10	né
11	le
12	20
13	mai
14	1874
15	à
16	Bruxelles
17	,
18	décédé
19	le
20	18
21	août
22	1943
23	à
24	Munich
25	)
26	est
27	un
28	mathématicien
29	allemand
30	connu
31	pour
32	ses
33	importantes
34	contributions
35	à
36	la
37	théorie
38	des
39	de
40	les
41	fonctions
42	de
43	plusieurs
44	variables
45	complexes
46	(
47	voir
48	lemme
49	de
50	Hartogs
51	et
52	théorème
53	de
54	Hartogs
55	)
56	.
Position	Tokenization	UPOS	Head	Deprel
1	Friedrich	PROPN	28	nsubj
2	Moritz	PROPN	1	flat:name
3	Hartogs	PROPN	2	flat:name
4	,	PUNCT	5	punct
5	dit	VERB	1	acl
6	Fritz	PROPN	5	obj
7	Hartogs	PROPN	6	flat:name
8	,	PUNCT	10	punct
9	(	PUNCT	10	punct
10	né	VERB	1	acl
11	le	DET	12	det
12	20	NUM	10	obl:arg
13	mai	NOUN	12	nmod
14	1874	NUM	13	nmod
15	à	ADP	16	case
16	Bruxelles	PROPN	10	obl:arg
17	,	PUNCT	18	punct
18	décédé	VERB	10	conj
19	le	DET	20	det
20	18	NUM	18	obl:arg
21	août	NOUN	20	nmod
22	1943	NUM	21	nmod
23	à	ADP	24	case
24	Munich	PROPN	18	obl:arg
25	)	PUNCT	10	punct
26	est	AUX	28	cop
27	un	DET	28	det
28	mathématicien	NOUN	0	root
29	allemand	ADJ	28	amod
30	connu	VERB	28	acl
31	pour	ADP	34	case
32	ses	DET	34	det
33	importantes	ADJ	34	amod
34	contributions	NOUN	30	obl:mod
35	à	ADP	37	case
36	la	DET	37	det
37	théorie	NOUN	34	nmod
38	des	_	None	_
39	de	ADP	40	case
40	les	DET	40	det
41	fonctions	NOUN	37	nmod
42	de	ADP	43	case
43	plusieurs	DET	43	det
44	variables	NOUN	40	nmod
45	complexes	ADJ	43	amod
46	(	PUNCT	46	punct
47	voir	VERB	34	parataxis
48	lemme	NOUN	46	obj
49	de	ADP	49	case
50	Hartogs	PROPN	47	nmod
51	et	CCONJ	51	cc
52	théorème	NOUN	46	conj
53	de	ADP	53	case
54	Hartogs	PROPN	51	nmod
55	)	PUNCT	46	punct
56	.	PUNCT	28	punct