MZUMBE mnapandishanaje Vyeo kwa kuwa na PAMPHLET tu?

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Hapa nazungumzia kuanzia taaluma za walimu/wahadhiri, tutorial assistants anafundisha/lecture while Masters holder/Assistant Lecturer anafundisha Masters wenzake kwa Mzumbe kuwa Promoted kutoka Assistant Lecturer kwenda Lecturer hata ukitoa "PAMPHLET a.k.a DESA" wanaichukua ati ni publication inakuongezea points za kuwa Promoted. So unaweza kukuta huyo anayeitwa lecturer (promoted from Assistant Lecturer unakuta ameandika mapamphlet kadhaa basi anakuwa promoted. Hamuoni vyuo vikuu vingine duniani wanavyofanya kwa academic staff kuwa promoted? wenzenu wanaangalia Publications in referred/peer reviewed journals (esp. international journals), book chapters, consultancy reports ninyi hivi vigezo dhaifu mmevitoa wapi?
 
Duh!waacheni mzumbe wapumue jamani.
 
UDSM wamewanyima mikataba maprofesa wastaafu. Hii ndo Tanzania...
 
Waende open university waone jinsi ilivyo vigumu kuwa promoted. Lazima utoe machapisho matatu na usubiri hadi miaka mitatu ipite ili uwe promoted
 
ukitaja neno professor kama halijachakachuliwa siyo mchezo, kuna adademicians wanafanya kazi lakini wanastaafu miaka miwili mpaka minne baada ya kuwa full professor!
 
frakitosho said:
Waende open university waone jinsi ilivyo vigumu kuwa promoted. Lazima utoe machapisho matatu na usubiri hadi miaka mitatu ipite ili uwe promoted
Click to expand...

sheria hazitofautiani sana, ila kuna kuchakachua katika baadhi ya vyuo!
 
Baba V said:
UDSM wamewanyima mikataba maprofesa wastaafu. Hii ndo Tanzania...
Click to expand...

Waende wakapumzike hao maprofesa. Hii tabia ya kung'ang'ania ofisi tumechoka kuisikia. Profesa ana miaka 75 bado anataka kushea ofisi moja na kijana wa miaka 30. Tumechoka. Tunataka damu mpya.
 
Mwanamalundi said:
Waende wakapumzike hao maprofesa. Hii tabia ya kung'ang'ania ofisi tumechoka kuisikia. Profesa ana miaka 75 bado anataka kushea ofisi moja na kijana wa miaka 30. Tumechoka. Tunataka damu mpya.
Click to expand...

Mkuu Mwanamalundi mie sioni sababu ya kumnyima mkataba mtu mwenye ujuzi na nguvu ya kufanya kazi eti tu kisa umri!?? we are wasting the hard earned knowledge bila sababu ya msingi...
 
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kama bado maprof wanahitajika baada ya kustaafu waende private universities viko vingi siku hizi na vinawatafuta sana sioni sababu kwa nini wanang'ang'ania mlimani. Waende kairuki, tumaini, st agustine, ruco, kiu, teku, nk
 
Baba V said:
Mkuu Mwanamalundi mie sioni sababu ya kumnyima mkataba mtu mwenye ujuzi na nguvu ya kufanya kazi eti tu kisa umri!?? we are wasting the hard earned knowledge bila sababu ya msingi...
Click to expand...

Kaka, nakwambia wamechoka hao. Tunawajua. Hawana jipya. Wanatumia notes za mwaka 75!! Wangelikuwa ni maprofesa wa ulaya au marekani ningekuelewa. Hawa maprofesa wetu wazee, hakuna kitu, wanaganga njaa tu. Tunawajua. Tunaishi nao. Trust me. Hawana makala katika majarida ya kimataifa. Kazi kutongoza watoto wa kike tu.

 

Mwanamalundi usiwahukumu wote kuna wengine umri umekwenda lakini bado wanapiga kazi kwa uadilifu mkubwa. Kwa mfano kuna mzee wetu prof masenge, prof mbwiliza, prof luhanga na baregu. Ila nakubali wapo waliochoka na wamebakia kunywa tu bia hapo hill park na udasa
 
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Huyo masenge amechoka, hana jipya. Waulize wanafunzi wake wa masters. Watakuambia. Mbwiliza choka mbaya, tunamuona kila siku hapa mjini kwenye daladala. Hana makala, katika majarida ya kimataifa. Try to google Mbwiliza, you will understand what I am talking about.
 

Basi mimi nanawa mikono siwatetei tena japo sikubaliani na wewe kuhusu kupanda daladala kama kigezo cha ubora wa mwanataaluma. Huenda anapanda daladala ili kutekeleza kwa vitendo upunguzaji wa foleni jijini.
 
Kuwa muwazi ebu cite ata jina maana isije ikawa ni udaku!
Maprof kuongezewa miaka its okey kama anafaa maana fani ya ualimu unapozeeka ndo unakuwa mkali.
Ila frankly speaking wapo ambao huboa yaani ofpoint kabisa na uhalisia wa dunia ya sasa
Imagine kusubmit reasearch paper ata firsts draft anataka uprint wakati ypu can easily mail ili final ndo uprint,ukifuatilia he hardly open an email.Hawa hawatufai maana unashia kuprint first draft 2nd 3rd mpaka final kwa bumu la serikali
 
Angalia CV ya profesa ambaye wananchi wanatakiwa kulalamika akinyimwa mkataba. Halafu linganisha na hao maprofesa uchwara.

Michael Potter Michael Potter is Professor of Logic in the Philosophy Faculty at Cambridge University. He has been a Fellow of Fitzwilliam College since 1989. He was previously at Oxford, where he took a D.Phil. in pure mathematics and was a Fellow of Balliol College. He spent periods of research leave in the Department of Logic and Metaphysics at St Andrews and the Department of Philosophy at Harvard. In 2004 and 2005 he was on research leave from Cambridge as a Senior Research Fellow at Stirling University funded by the AHRC.

His research interests lie mainly in the history of analytic philosophy (Wittgenstein, Russell and Frege), the philosophy of mathematics, and philosophical logic.


[h=3]Lectures[/h] [h=4]Michaelmas Term 2011[/h]
[h=4]Lent Term 2012[/h]
[h=4]Easter Terms 2012[/h] On leave
[h=3]Research[/h] He has recently worked on the following areas:

  • The Tractatus
  • The philosophy of set theory
  • Wittgenstein's later philosophy of mathematics
His current and recent research students have worked on the following topics:

  • The concept horse
  • Ramsey
  • Putnam's permutation argument
  • Predicative mathematics
  • Impredicativity in mathematics
  • Harmony
  • Prospects for neo-Kantian philosophy of mathematics
  • Theories of ontology
  • Modal ontological arguments for the existence of God
[h=3]Publications[/h] [h=4]Books[/h] Wittgenstein's Notes on Logic, Oxford University Press, 2009 (paperback edition 2011)

Set Theory and its Philosophy: A Critical Introduction, Oxford University Press, 2004

Reason's Nearest Kin: Philosophies of Arithmetic from Kant to Carnap, Oxford University Press, 2000 (paperback edition 2002, online edition May 2007)

An account of attempts from Kant onwards to solve the problem of reconciling the necessity of arithmetic with its applicability. Argues that this can be done only if we appeal in some way or other to the notion that we are unitary selves with an ability to reflect on our own grasp of language. Discusses the relationship between this problem and the corresponding problem for logic.
Mengentheorie, Heidelberg: Spektrum Akademischer Verlag, 1994

This is a German translation (by Achim Wittmüss) of the following.
Sets: An Introduction, Oxford: Clarendon Press, 1990

A presentation of set theory intended for beginning graduate students. Innovative principally because of its use of a simplified and significantly weaker version of Dana Scott's very intuitive axiom system for set theory. Now almost wholly supplanted by Set Theory and its Philosophy (which was originally conceived as a second edition of it).

[h=4]Forthcoming book[/h] Wittgenstein 1916

[h=4]Edited Collections[/h] (Ed. with Peter Sullivan) Wittgenstein's Tractatus: History and interpretation Oxford University Press, 2013

(Ed. with Tom Ricketts) The Cambridge Companion to Frege, Cambridge University Press, 2010

(Ed. with Mary Leng and Alexander Paseau) Mathematical Knowledge, Oxford University Press, 2007



[h=4]Published articles[/h]
(With Peter Sullivan) Introduction. In Peter Sullivan and Michael Potter (eds), Wittgenstein's Tractatus: History and interpretation (Oxford University Press, 2013)
Wittgenstein's pre-Tractatus manuscripts: A re-assessment. In Peter Sullivan and Michael Potter (eds), Wittgenstein's Tractatus: History and interpretation (Oxford University Press, 2013)
Frege, Russell and Wittgenstein. In Gillian Russell and Delia Graff Fara (eds), Routledge Companion to the Philosophy of Language (Routledge, 2012) ISBN 9780415993104

Set theory, Philosophy of. Routledge Encyclopaedia of Philosophy, online edition, April 2011
Wittgenstein's philosophy of mathematics. In Oskari Kuusela and Marie McGinn (eds), The Oxford Handbook of Wittgenstein (Oxford University Press, 2011)

Narodzhennja analytychnoi filosofii. Filosofska Dumka, 2011, no. 3, pp. 47-68 "The birth of analytic philosophy", abridged and translated into Ukrainian by Oleksiy Panych.

Introduction. In Michael Potter and Tom Ricketts (eds), The Cambridge Companion to Frege (CUP, 2010), 1-31

Abstractionist class theory: Is there any such thing? In Jonathan Lear and Alex Oliver (eds), The Force of Argument: Essays in Honor of Timothy Smiley (Routledge, 2009), pp. 186-204 A discussion of the philosophical prospects for basing a neo-Fregean theory of classes on a principle that attempts to articulate the limitation-of-size conception.

The logic of the Tractatus. In Dov M. Gabbay and John Woods (eds), Handbook of the History of Logic, vol. 5 (North-Holland, 2009), pp. 255-304 Describes some of the main features of the logic and metaphysics of Wittgenstein's Tractatus.
 		The birth of analytic philosophy. In Dermot Moran (ed), The Routledge Companion to Twentieth Century Philosophy (Routledge, 2008), pp. 60-92 Tries to identify some strands in the birth of analytic philosophy and to identify in consequence some of its distinctive features.
What is the problem of mathematical knowledge? In Mary Leng, Alexander Paseau and Michael Potter (eds), Mathematical Knowledge (OUP, 2007), 16-32 Suggests that the recent emphasis on Benacerraf's access problem locates the peculiarity of mathematical knowledge in the wrong place. Instead we should focus on the sense in which mathematical concepts are or might be "armchair concepts" - concepts about which non-trivial knowledge is obtainable a priori.
Ramsey's transcendental argument. In Hallvard Lillehammer and D. H. Mellor (eds), Ramsey's Legacy (OUP, 2005), 71-82 Explores the historical and philosophical background to a curious argument of Ramsey's that in the Tractatus the possibility of the infinite proves its actuality.
(With Peter Sullivan) What is wrong with abstraction? Philosophia Mathematica, 13 (2005) 187-93 We correct a misunderstanding by Hale and Wright of an objection we raised in 'Hale on Caesar' to their abstractionist programme for rehabilitating logicism in the foundations of mathematics.
(With Timothy Smiley) Recarving content: Hale's final proposal. Proceedings of the Aristotelian Society, 102 (2002) 351-4 A follow-up, showing why Bob Hale's revision of his notion of weak sense is still inadequate.
(With Timothy Smiley) Abstraction by recarving. Proceedings of the Aristotelian Society, 101 (2001), 327-38 Explains why Bob Hale's proposed notion of weak sense cannot explain the analyticity of Hume's principle as he claims. Argues that no other notion of the sort Hale wants could do the job either.
Was Gödel a Gödelian platonist? Philosophia Mathematica, 9 (2001) 331-46 Gödel's appeal to mathematical intuition to ground our grasp of the axioms of set theory is notorious. I extract from his writings an account of this form of intuition which distinguishes it from the metaphorical platonism of which Gödel is sometimes accused and brings out the similarities between Gödel's views and Dummett's. [Reviews: Zbl 1007.01017, MR 2002g:01014]
Intuition and reflection in arithmetic. Arist. Soc. Supp. Vol., 73 (1999) 63-73 Classifies accounts of arithmetic into four sorts according to the resources they appeal to in constructing its subject matter.
 		Classical arithmetic as part of intuitionistic arithmetic. Grazer Philosophische Studien, 55 (1998) 127-41 Argues that classical arithmetic can be viewed as a proper part of intuitionistic arithmetic. Suggests that this largely neutralizes Dummett's argument for intuitionism in the case of arithmetic.
Philosophical issues in arithmetic. Routledge Encyclopedia of Philosophy A survey article.
Different systems of set theory. Routledge Encyclopedia of Philosophy A survey article.
 		(With P. M. Sullivan) Hale on Caesar. Philosophia Mathematica, 5 (1997), 135--52 Presents a battery of difficulties for the notion that arithmetic can be based on Hume's principle. [Reviews: Zbl 0938.01016, MR 98h:03009]
Taming the infinite. British Journal of Philosophy of Science, 47 (1996), 609-19 A critique of Shaughan Lavine's attempt in Understanding the Infinite to reduce talk about the infinite to finitely comprehensible terms. [Review: MR 97m:03012]
Critical notice of `Parts of classes' by David Lewis. The Philosophical Quarterly, 43 (1993), 362-366 Argues that Lewis is not as ontologically innocent as he pretends.
The metalinguistic perspective in mathematics. Acta Analytica, 11 (1993), 79-86 Tries to find a common source for several well-known paradoxes in mathematics - Skolem's paradox, the permutation argument, and Russell's paradox.
 Infinite coincidences and inaccessible truths. In Philosophy of Mathematics, Proceedings of the 15th International Wittgenstein Symposium, Vol. 1 (Vienna: Hölder-Pichler-Tempsky, 1993), 307-13 Argues, contra Dummett, that the platonist need not be any more committed than the intuitionist to the notion that there are arithmetical truths in principle inaccessible to any finite intelligence.
Iterative set theory. The Philosophical Quarterly, 43 (1993), 178-93 Discusses the metaphysics of the iterative conception of set.
[h=4]Book reviews[/h]
Elucidating the Tractatus: Wittgenstein's Early Philosophy of Logic and Language by Marie McGinn. Philosophical Quarterly 60 (2010) 192-4
Routledge Philosophy Guidebook to Wittgenstein and the Tractatus by Michael Morris. Notre Dame Philosophical Reviews (2009)
Constructibility and Mathematical Existence by Charles Chihara. Philosophical Quarterly 41 (1991) 345-8
The Philosophy of Set Theory by Mary Tiles. Philosophical Books

Links marked PRE are to my final pre-publication drafts, which will differ in pagination, and may differ in content, from the published versions. Links marked PUB are to journal websites and may not work from non-University web addresses.
 
Angalia CV ya profesa ambaye wananchi wanatakiwa kulalamika akinyimwa mkataba. Halafu linganisha na hao maprofesa uchwara.

Michael Potter Michael Potter is Professor of Logic in the Philosophy Faculty at Cambridge University. He has been a Fellow of Fitzwilliam College since 1989. He was previously at Oxford, where he took a D.Phil. in pure mathematics and was a Fellow of Balliol College. He spent periods of research leave in the Department of Logic and Metaphysics at St Andrews and the Department of Philosophy at Harvard. In 2004 and 2005 he was on research leave from Cambridge as a Senior Research Fellow at Stirling University funded by the AHRC.

His research interests lie mainly in the history of analytic philosophy (Wittgenstein, Russell and Frege), the philosophy of mathematics, and philosophical logic.


[h=3]Lectures[/h] [h=4]Michaelmas Term 2011[/h]
[h=4]Lent Term 2012[/h]
[h=4]Easter Terms 2012[/h] On leave
[h=3]Research[/h] He has recently worked on the following areas:

  • The Tractatus
  • The philosophy of set theory
  • Wittgenstein's later philosophy of mathematics
His current and recent research students have worked on the following topics:

  • The concept horse
  • Ramsey
  • Putnam's permutation argument
  • Predicative mathematics
  • Impredicativity in mathematics
  • Harmony
  • Prospects for neo-Kantian philosophy of mathematics
  • Theories of ontology
  • Modal ontological arguments for the existence of God
[h=3]Publications[/h] [h=4]Books[/h] Wittgenstein's Notes on Logic, Oxford University Press, 2009 (paperback edition 2011)

Set Theory and its Philosophy: A Critical Introduction, Oxford University Press, 2004

Reason's Nearest Kin: Philosophies of Arithmetic from Kant to Carnap, Oxford University Press, 2000 (paperback edition 2002, online edition May 2007)

An account of attempts from Kant onwards to solve the problem of reconciling the necessity of arithmetic with its applicability. Argues that this can be done only if we appeal in some way or other to the notion that we are unitary selves with an ability to reflect on our own grasp of language. Discusses the relationship between this problem and the corresponding problem for logic.
Mengentheorie, Heidelberg: Spektrum Akademischer Verlag, 1994

This is a German translation (by Achim Wittmüss) of the following.
Sets: An Introduction, Oxford: Clarendon Press, 1990

A presentation of set theory intended for beginning graduate students. Innovative principally because of its use of a simplified and significantly weaker version of Dana Scott's very intuitive axiom system for set theory. Now almost wholly supplanted by Set Theory and its Philosophy (which was originally conceived as a second edition of it).

[h=4]Forthcoming book[/h] Wittgenstein 1916

[h=4]Edited Collections[/h] (Ed. with Peter Sullivan) Wittgenstein's Tractatus: History and interpretation Oxford University Press, 2013

(Ed. with Tom Ricketts) The Cambridge Companion to Frege, Cambridge University Press, 2010

(Ed. with Mary Leng and Alexander Paseau) Mathematical Knowledge, Oxford University Press, 2007



[h=4]Published articles[/h]
(With Peter Sullivan) Introduction. In Peter Sullivan and Michael Potter (eds), Wittgenstein's Tractatus: History and interpretation (Oxford University Press, 2013)
Wittgenstein's pre-Tractatus manuscripts: A re-assessment. In Peter Sullivan and Michael Potter (eds), Wittgenstein's Tractatus: History and interpretation (Oxford University Press, 2013)
Frege, Russell and Wittgenstein. In Gillian Russell and Delia Graff Fara (eds), Routledge Companion to the Philosophy of Language (Routledge, 2012) ISBN 9780415993104

Set theory, Philosophy of. Routledge Encyclopaedia of Philosophy, online edition, April 2011
Wittgenstein's philosophy of mathematics. In Oskari Kuusela and Marie McGinn (eds), The Oxford Handbook of Wittgenstein (Oxford University Press, 2011)

Narodzhennja analytychnoi filosofii. Filosofska Dumka, 2011, no. 3, pp. 47-68 "The birth of analytic philosophy", abridged and translated into Ukrainian by Oleksiy Panych.

Introduction. In Michael Potter and Tom Ricketts (eds), The Cambridge Companion to Frege (CUP, 2010), 1-31

Abstractionist class theory: Is there any such thing? In Jonathan Lear and Alex Oliver (eds), The Force of Argument: Essays in Honor of Timothy Smiley (Routledge, 2009), pp. 186-204 A discussion of the philosophical prospects for basing a neo-Fregean theory of classes on a principle that attempts to articulate the limitation-of-size conception.

The logic of the Tractatus. In Dov M. Gabbay and John Woods (eds), Handbook of the History of Logic, vol. 5 (North-Holland, 2009), pp. 255-304 Describes some of the main features of the logic and metaphysics of Wittgenstein's Tractatus.
 		The birth of analytic philosophy. In Dermot Moran (ed), The Routledge Companion to Twentieth Century Philosophy (Routledge, 2008), pp. 60-92 Tries to identify some strands in the birth of analytic philosophy and to identify in consequence some of its distinctive features.
What is the problem of mathematical knowledge? In Mary Leng, Alexander Paseau and Michael Potter (eds), Mathematical Knowledge (OUP, 2007), 16-32 Suggests that the recent emphasis on Benacerraf's access problem locates the peculiarity of mathematical knowledge in the wrong place. Instead we should focus on the sense in which mathematical concepts are or might be "armchair concepts" — concepts about which non-trivial knowledge is obtainable a priori.
Ramsey's transcendental argument. In Hallvard Lillehammer and D. H. Mellor (eds), Ramsey's Legacy (OUP, 2005), 71-82 Explores the historical and philosophical background to a curious argument of Ramsey's that in the Tractatus the possibility of the infinite proves its actuality.
(With Peter Sullivan) What is wrong with abstraction? Philosophia Mathematica, 13 (2005) 187-93 We correct a misunderstanding by Hale and Wright of an objection we raised in 'Hale on Caesar' to their abstractionist programme for rehabilitating logicism in the foundations of mathematics.
(With Timothy Smiley) Recarving content: Hale's final proposal. Proceedings of the Aristotelian Society, 102 (2002) 351-4 A follow-up, showing why Bob Hale's revision of his notion of weak sense is still inadequate.
(With Timothy Smiley) Abstraction by recarving. Proceedings of the Aristotelian Society, 101 (2001), 327-38 Explains why Bob Hale's proposed notion of weak sense cannot explain the analyticity of Hume's principle as he claims. Argues that no other notion of the sort Hale wants could do the job either.
Was Gödel a Gödelian platonist? Philosophia Mathematica, 9 (2001) 331-46 Gödel's appeal to mathematical intuition to ground our grasp of the axioms of set theory is notorious. I extract from his writings an account of this form of intuition which distinguishes it from the metaphorical platonism of which Gödel is sometimes accused and brings out the similarities between Gödel's views and Dummett's. [Reviews: Zbl 1007.01017, MR 2002g:01014]
Intuition and reflection in arithmetic. Arist. Soc. Supp. Vol., 73 (1999) 63-73 Classifies accounts of arithmetic into four sorts according to the resources they appeal to in constructing its subject matter.
 		Classical arithmetic as part of intuitionistic arithmetic. Grazer Philosophische Studien, 55 (1998) 127-41 Argues that classical arithmetic can be viewed as a proper part of intuitionistic arithmetic. Suggests that this largely neutralizes Dummett's argument for intuitionism in the case of arithmetic.
Philosophical issues in arithmetic. Routledge Encyclopedia of Philosophy A survey article.
Different systems of set theory. Routledge Encyclopedia of Philosophy A survey article.
 		(With P. M. Sullivan) Hale on Caesar. Philosophia Mathematica, 5 (1997), 135--52 Presents a battery of difficulties for the notion that arithmetic can be based on Hume's principle. [Reviews: Zbl 0938.01016, MR 98h:03009]
Taming the infinite. British Journal of Philosophy of Science, 47 (1996), 609-19 A critique of Shaughan Lavine's attempt in Understanding the Infinite to reduce talk about the infinite to finitely comprehensible terms. [Review: MR 97m:03012]
Critical notice of `Parts of classes' by David Lewis. The Philosophical Quarterly, 43 (1993), 362-366 Argues that Lewis is not as ontologically innocent as he pretends.
The metalinguistic perspective in mathematics. Acta Analytica, 11 (1993), 79-86 Tries to find a common source for several well-known paradoxes in mathematics - Skolem's paradox, the permutation argument, and Russell's paradox.
 Infinite coincidences and inaccessible truths. In Philosophy of Mathematics, Proceedings of the 15th International Wittgenstein Symposium, Vol. 1 (Vienna: Hölder-Pichler-Tempsky, 1993), 307-13 Argues, contra Dummett, that the platonist need not be any more committed than the intuitionist to the notion that there are arithmetical truths in principle inaccessible to any finite intelligence.
Iterative set theory. The Philosophical Quarterly, 43 (1993), 178-93 Discusses the metaphysics of the iterative conception of set.
[h=4]Book reviews[/h]
Elucidating the Tractatus: Wittgenstein's Early Philosophy of Logic and Language by Marie McGinn. Philosophical Quarterly 60 (2010) 192-4
Routledge Philosophy Guidebook to Wittgenstein and the Tractatus by Michael Morris. Notre Dame Philosophical Reviews (2009)
Constructibility and Mathematical Existence by Charles Chihara. Philosophical Quarterly 41 (1991) 345-8
The Philosophy of Set Theory by Mary Tiles. Philosophical Books

Links marked PRE are to my final pre-publication drafts, which will differ in pagination, and may differ in content, from the published versions. Links marked PUB are to journal websites and may not work from non-University web addresses.
 
Mwanamalundi naunga mkono hoja ni kweli maprof wetu wengi ni wavivu na asilimia kubwa wamekimbilia siasa. Hapo bado hujaweka cv ya prof philip kotler mtaalamu wa social sciences
 
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