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SOUTH AFRICAN QUALIFICATIONS AUTHORITY 
REGISTERED QUALIFICATION: 

Advanced Certificate in Senior Phase Mathematics Teaching 
SAQA QUAL ID QUALIFICATION TITLE
125478  Advanced Certificate in Senior Phase Mathematics Teaching 
ORIGINATOR
University of South Africa 
PRIMARY OR DELEGATED QUALITY ASSURANCE FUNCTIONARY NQF SUB-FRAMEWORK
CHE - Council on Higher Education  HEQSF - Higher Education Qualifications Sub-framework 
QUALIFICATION TYPE FIELD SUBFIELD
Advanced Certificate  Field 05 - Education, Training and Development  Higher Education and Training 
ABET BAND MINIMUM CREDITS PRE-2009 NQF LEVEL NQF LEVEL QUAL CLASS
Undefined  120  Not Applicable  NQF Level 06  Regular-Provider-ELOAC 
REGISTRATION STATUS SAQA DECISION NUMBER REGISTRATION START DATE REGISTRATION END DATE
Registered  EXCO 0638/26  2026-03-10  2029-03-10 
LAST DATE FOR ENROLMENT LAST DATE FOR ACHIEVEMENT
2030-03-10   2033-03-10  

In all of the tables in this document, both the pre-2009 NQF Level and the NQF Level is shown. In the text (purpose statements, qualification rules, etc), any references to NQF Levels are to the pre-2009 levels unless specifically stated otherwise.  

This qualification does not replace any other qualification and is not replaced by any other qualification. 

PURPOSE AND RATIONALE OF THE QUALIFICATION 
Purpose:
The Advanced Certificate in Senior Phase Mathematics Teaching is designed to provide teachers who have completed a Bachelor of Education (B.Ed) qualification, an appropriate first qualification followed by a Postgraduate Certificate in Education (PGCE), or a former Higher Diploma in Education, with a pathway to deepen their understanding of how to teach mathematics effectively. Learners will acquire advanced pedagogical skills, practical application capabilities, and a profound understanding of mathematical concepts tailored to the Senior Phase. The target learners are educators seeking to enhance their mathematics teaching strategies, integrate technology into their classrooms, and engage learners more effectively. This qualification is pursued by educators aiming to transcend traditional teaching methods, to adopt and innovate with learner-centred approaches, and to better integrate technology into mathematics education. Completing this qualification benefits learners by broadening their pedagogical repertoire, deepening their subject knowledge, and enabling them to contribute significantly to the quality of mathematics education, thereby enhancing their professional development and employability.

Upon completion of this qualification, learners will be versed in the academic and vocational pathways relevant to teaching mathematics at the Senior Phase. They will possess a detailed understanding of mathematics curriculum content, effective teaching strategies, and the use of technology for educational enhancement. Learners will be responsible for delivering an advanced level of mathematics education, crafting innovative learning experiences, and employing technology to facilitate active learning environments. This pathway aligns with professional teaching standards and expectations, ensuring that learners are prepared to meet the needs of diverse learners and to lead in the evolution of mathematics education.

A qualified learner will be able to:
  • Implement learner-centred teaching methods.
  • Effectively integrate technology into the mathematics curriculum.
  • Demonstrate advanced subject knowledge in mathematics.
  • Apply pedagogical strategies to foster independent and collaborative problem-solving skills among learners.
  • Conduct reflective practice to continuously improve teaching methodologies.

    These attributes ensure that graduates are equipped to make a significant impact in their educational settings, promoting excellence in mathematics education.

    Learner attributes including detailed knowledge of the main areas of mathematics teaching, knowledge literacy, the ability to apply appropriate methods and procedures, problem-solving capabilities, ethics and professional practice, skills in accessing, processing, and managing information, the ability to communicate complex information effectively, decision-making in varied contexts, management of learning, and accountability will be integrated into the learning process. These competencies, reflecting comprehensive NQF Level 6 descriptors, are critical for educators to navigate and excel in the complex landscape of contemporary mathematics education, ensuring they are well-prepared to contribute to the educational advancement of their learners and communities.

    Rationale:
    The development of the Advanced Certificate in Teaching (SP) with a focus on Mathematics is a critical initiative aimed at addressing the significant challenges identified within the South African educational landscape. The need for this qualification was highlighted by the Department of Basic Education (DBE) in 2011 and further emphasized by findings from systemic evaluations and international assessments such as the TIMSS report. These sources have collectively painted a concerning picture of the current state of Mathematics education in South Africa, showcasing the gap between the ambitious goals of the South African curriculum and the reality of learner performance. The curriculum's intent to integrate knowledge application within local and global contexts, while honouring the nation's rich heritage and indigenous knowledge systems, underscores the urgent need for a strategic intervention to uplift Mathematics teaching standards.

    This qualification is designed to benefit the educational sector, society, and the economy by directly addressing the identified gaps. This initiative was recognized as essential through consultations with key stakeholders, including professional bodies, industry representatives, and higher education institutions. These discussions confirmed the acute shortage of well-trained Mathematics teachers and the necessity of aligning with national strategies aimed at enhancing STEM education. Consequently, the qualification is expected to contribute significantly to the development of a skilled workforce, thus bolstering South Africa's competitive edge in the global arena. By equipping teachers with both the content knowledge and the pedagogical skills necessary for effective Mathematics instruction, this qualification is poised to make a meaningful contribution to national and sectoral strategies, including the support of a knowledge-based economy.

    The typical learners attracted to this qualification are primarily existing teachers within the Senior Phase who wish to deepen their expertise in Mathematics education, as well as educators looking to transition into Mathematics teaching roles due to curriculum changes or personal professional development objectives. This focus addresses the current demand for specialised skills in Mathematics teaching and reflects a broader goal of enhancing the quality of Mathematics education across the country. Learners of this qualification are expected to enter or advance in professions related to Mathematics teaching at the Senior Phase, educational policy development, curriculum design, and educational leadership. This qualification thereby serves as a cornerstone for professional growth and development in Mathematics Education within the educational sector.

    The successful completion of the Advanced Certificate in Senior Phase Mathematics Teaching opens multiple pathways for further professional and academic advancement. Learners can articulate horizontally into the Advanced Certificate in Intermediate Phase Mathematics and English First Additional Language Teaching (NQF Level 6), or vertically to the Advanced Diploma in Education Intermediate Phase Mathematics Teaching (NQF Level 7), among other cognate fields of study. These pathways offer recognition for completed qualifications or part-qualifications at various NQF levels, facilitating both vertical and horizontal movement within the education sector. Moreover, this qualification lays the foundation for potential entry into teaching mathematics, offering avenues for career progression and professional designation. The structured learning and work pathways envisioned by this qualification aim to enhance the mobility of educators within the work environment, contributing to the overarching aim of elevating the standard and quality of Mathematics education in South Africa. 
    		•

    LEARNING ASSUMED TO BE IN PLACE AND RECOGNITION OF PRIOR LEARNING 
    Recognition of Prior Learning (RPL):
    Recognition of prior learning is in accordance with the RPL policy of the University. Prior learning may be assessed against the outcomes of equivalent qualifications to determine compliance with access requirements. RPL will be applied to accommodate applicants who qualify. RPL thus provides alternative access and admission to qualifications, as well as advancement within qualifications. RPL may be applied for access, credits from modules and credits for or towards the qualification. Learners must, at the time of application, provide proof in the form of an academic record or other documentation to substantiate that they have the required level of knowledge and expertise. Such competencies may help gain advanced placement therein.

    RPL for access:
    Learners who do not meet the minimum entrance requirements or the required qualification that is at the same NQF level as the qualification required for admission may be considered for admission through RPL.

    To be considered for admission in the qualification based on RPL, applicants should provide evidence in the form of a portfolio that demonstrates that they have acquired the relevant knowledge, skills, and competencies through formal, non-formal and/or informal learning to cope with the qualification expectations should they be allowed entrance into the qualification. They must provide evidence of relevant work experience and competencies that align with the academic requirements of the qualification they are seeking. Learners undergo a pre-assessment that may include guidance sessions, self-assessment, and submission of evidence like work portfolios or a formal assessment which involves a more detailed evaluation, possibly including interviews, additional tests, and assessments by an RPL panel to determine the learner's eligibility for admission based on their prior learning and experience.

    RPL for exemption of modules:
    Learners may apply for RPL to be exempted for modules that form part of the qualification. For a learner to be exempted from a module, the learner needs to provide sufficient evidence in the form of a portfolio that demonstrates that competency was achieved for the learning outcomes that are equivalent to the learning outcomes of the module. A panel assesses the submitted evidence to determine if the learner's knowledge and skills meet the learning outcomes of the module(s). The process may include practical assessments, portfolio reviews, or challenge examinations. If the assessment is successful, the learner is granted credit for the module(s), which counts towards the completion of their qualification.

    RPL for credits:
    Learners may also apply for RPL for credit for or towards the qualification, in which they must provide evidence in the form of a portfolio that demonstrates prior learning through formal, non-formal and/or informal learning to obtain credits towards the qualification. Credit shall be appropriate to the context in which it is awarded and accepted. If the assessment is successful, the learner is granted credit for the module(s), which counts towards the completion of their qualification.

    The RPL assessments adhere to fair, valid, and reliable practices by aligning the assessment criteria with the qualification's learning outcomes. This alignment ensures that learners who gain access or exemptions through RPL meet the same stringent standards as those who completed the conventional pathway, maintaining the integrity and standards of the qualification. Diverse sources of learning, including formal, non-formal, and informal experiences, are recognized. The evaluation process is consistently applied across all applications and conducted by assessors trained in RPL practices and familiar with specific qualification standards. This consistency ensures fair and equitable treatment of all learner's and involve applying the principles outlined in the National Policy and Criteria for Designing and Implementing Assessment for NQF Qualifications and Part-Qualifications and Professional Designations in South Africa.

    Assessments are moderated to verify the consistency and unbiased application of assessment criteria, maintaining standardization across different assessors and learners and enhancing the reliability and fairness of the RPL assessments. Detailed feedback is provided to learners post-assessment, irrespective of the outcome. This feedback guides successful learners and offers constructive advice to unsuccessful learners, including recommendations for further learning or preparation that could aid in future RPL applications. This feedback mechanism supports continuous learning and improvement among all learners.

    Entry Requirements:
  • Advanced Certificate in Education: Mathematics and Science Teaching Senior Phase and FET, NQF Level 6.
    Or
  • National Professional Diploma: Education, NQF Level 6.
    Or
  • Higher Diploma in Education, NQF Level 6.
    Or
  • Post-Graduate Certificate: Education, NQF Level 6.
    Or
  • Bachelor of Education in Senior Phase and FET Teaching, NQF Level 7. 
    		•

    RECOGNISE PREVIOUS LEARNING? 
    Y 

    QUALIFICATION RULES 
    This qualification consists of compulsory modules at National Qualifications Framework level 6 totalling 120 Credits.
  • Modelling and Technology in Senior Phase Mathematics, 12 credits.
  • Teaching Data Handling in the Senior Phase, 12 Credits.
  • Teaching Measurement in the Senior Phase, 12 Credits.
  • Teaching numbers and Operations in the Senior Phase I, 12 Credits.
  • Teaching numbers and Operations in the Senior Phase II, 12 Credits.
  • Teaching Patterns, Functions and Algebra in the Senior Phase I, 12 Credits.
  • Teaching Patterns, Functions and Algebra in the Senior Phase II, 12 Credits.
  • Teaching Space and Shape in the Senior Phase I, 12 Credits.
  • Teaching Space and Shape in the Senior Phase II, 12 Credits.
  • Theorising the identity of a Mathematics teacher, 12 Credits. 
    		•

    EXIT LEVEL OUTCOMES 
    1.Theorise the identity of a Mathematics teacher.
    2. Acquire detailed disciplinary knowledge of each of the topics in Senior Phase Mathematics, viz. Numbers, Operations and Relations; Patterns, Functions and Algebra; Space and Shape; Data Handling and Measurement.
    3. Apply mathematical knowledge for teaching (pedagogical content knowledge) of each of the topics in Senior Phase Mathematics, viz. Numbers, Operations and Relations; Patterns, Functions and Algebra; Space and Shape; Data Handling and Measurement.
    4. Gather information and apply their knowledge of fundamental concepts and pedagogical content knowledge in Numbers, Operations and Relations; Patterns, Functions and Algebra; Space and Shape; Data Handling and Measurement from Senior Phase Mathematics, integrating these insights to effectively implement teaching methodologies within real-world educational settings, in the work environment.
    5. Demonstrate Modelling and Technology skills in Senior Phase Mathematics. 

    ASSOCIATED ASSESSMENT CRITERIA 
    Associated Assessment Criteria for Exit Level Outcome 1:
  • Interpret the theoretical frameworks relevant to teacher identity, including but not limited to socio-cultural theories, identity formation, and professional development models.
  • Apply these theories to analyse the role and identity of Mathematics teachers within various educational contexts.
  • Critically analyse how external factors (e.g., societal expectations, educational policies, community contexts) influence the identity and practice of Mathematics teachers.
  • Reflect on the internal factors (e.g., personal beliefs, values, mathematical philosophy) that contribute to the shaping of a Mathematics teacher's identity.
  • Evaluate the dynamics between personal and professional identity in the life of a Mathematics teacher.
  • Illustrate with examples how the identity of a Mathematics teacher affects teaching practices, learner engagement, and learning outcomes.
  • Discuss strategies for navigating challenges related to teacher identity in Mathematics education, including issues of diversity, equity, and inclusion.
  • Develop and articulate a cohesive vision of their future mathematics teacher identity, incorporating theoretical insights, reflective practice, and a strategic professional development plan to support ongoing growth and achievement of professional goals.

    Associated Assessment Criteria for Exit Level Outcome 2:
  • Apply numerical operations and principles across various contexts, demonstrating proficiency in manipulating numbers, ratios, proportions, percentages, and their practical applications.
  • Apply properties of numbers and relationships, adeptly handling prime numbers, factors, multiples, fractions, and demonstrates proficiency in algebraic manipulations including simplification, factorization, and solving equations.
  • Identify patterns and functions, using appropriate notation and terminology, and demonstrates an understanding of functions, graph interpretations, and algebraic expressions.
  • Master geometric concepts and reasoning, showing capability in solving problems involving geometric properties, congruence, similarity, symmetry, and applying geometric reasoning in three dimensions.
  • Collect, organise, and interpret data, employing statistical methods to analyse data and interpret results effectively.
  • Apply mathematical concepts to unfamiliar problems, demonstrating adaptability in using mathematical techniques in varied and real-world scenarios.

    Associated Assessment Criteria for Exit Level Outcome 3:
  • Apply knowledge of mathematical concepts, procedures, and thinking processes across all senior phase mathematics topics, including accurate identification and explanation of key concepts and common misconceptions.
  • Interpret curriculum, aligning teaching objectives with its goals, content standards, and competency levels, ensuring lessons are designed to meet or exceed specified outcomes.
  • Apply effective teaching strategies tailored to each area of the mathematics curriculum, selecting appropriate tasks, materials, and resources that cater to diverse learner needs.
  • Implement varied assessment methods to monitor and support learning progress, providing constructive feedback to address misconceptions and enhance learner understanding.
  • Adapt teaching to diverse learners, incorporating strategies and inclusive practices that cater to different learning styles, abilities, and backgrounds, promoting engagement from all learnerss.
  • Reflect on teaching practices critically, assessing learner outcomes to identify strengths and areas for improvement, and engaging in continuous professional development to refine pedagogical content knowledge.
  • Incorporate technology effectively in teaching, enhancing instruction and understanding using digital tools and resources suitable for mathematics topics.

    Associated Assessment Criteria for Exit Level Outcome 4:
  • Gather and assess information effectively to address specific challenges or tasks in the work environment, using a variety of tools and resources including digital platforms, academic databases, and professional networks.
  • Analyse and synthesise information to draw informed conclusions relevant to work contexts, applying theoretical knowledge and concepts from studies to solve practical problems.
  • Adapt theoretical models to specific contexts, acknowledging the complexities of real-world applications and using academic learning to enhance work practices or outcomes.
  • Demonstrate practical skills and competencies required in the workplace, such as technical skills, communication, teamwork, and problem-solving abilities, showing initiative and creativity in new situations.
  • Engage in professional development by participating in workshops, courses, and professional networks, reflecting on personal and professional experiences to identify growth areas.
  • Apply ethical principles in decision-making processes, exhibiting professionalism in interactions with colleagues and adhering to professional standards.
  • Evaluate application of knowledge in the workplace, critically reflecting on successes, challenges, and areas for improvement.
  • Set goals for professional growth based on reflections and evaluations of work experiences, demonstrating a commitment to lifelong learning and adaptation.

    Associated Assessment Criteria for Exit Level Outcome 5:
  • Apply a variety of mathematical models to solve real-world problems in senior phase mathematics, effectively illustrating their application to simplify and accurately represent complex situations.
  • Evaluate the suitability of mathematical models in different contexts, showing a keen ability to select the most appropriate model based on specific problems, considering their structures, purposes, and limitations.
  • Utilise technology tools and resources proficiently to enhance the teaching and learning of mathematics, incorporating software for geometric visualization, statistical analysis, and collaborative online platforms.
  • Integrate technology into curriculum planning by developing engaging lesson plans, learner activities, and assessment strategies that enhance understanding of mathematical concepts through interactive methods.
  • Promote engagement in the modelling process, encouraging learners to employ critical thinking and problem-solving skills in real-world applications of mathematical concepts.
  • Adapt teaching strategies based on the evaluation of learners' engagement and understanding of mathematical models and technology, catering to diverse learning needs.
  • Explore innovative teaching methods with technology in mathematics education, continuously seeking new tools and approaches to improve learning outcomes and foster an environment of inquiry.
  • Co-ordinate ethical use of technology by addressing digital literacy, privacy, and access, and promoting critical thinking and responsible digital citizenship among learners.

    Integrated Assessment:
    The assessment strategy for the qualification aligns closely with the institutional assessment strategy, qualification outcomes, and the mode of provisioning, as outlined in the Assessment Policy document from the University of South Africa (UNISA). By integrating the below elements, the assessment strategy ensures that assessments at UNISA are robust, transparent, and aligned with institutional goals and the needs of diverse learners in an ODeL environment.

    The assessment strategy is designed to align with the vision, mission, and objectives of UNISA as an Open Distance e-Learning (ODeL) institution. It ensures suitability for online distance learning and conforms to the strategic direction of the university.

    The assessment strategy ensures alignment between module learning outcomes and the qualification's exit-level outcomes, reflecting the NQF-level exit level 8 descriptors. Assessments are designed to evaluate whether learners have achieved the intended outcomes by the end of the qualification.

    Given UNISA's nature as an ODeL institution, the assessment strategy is tailored for online distance learning, including both formative and summative assessments conducted online. It incorporates continuous assessment and the use of various assessment methods, such as capstone modules and assignments, suitable for evaluating comprehensive learning in an ODeL environment.

    Formative Assessment:
    Formative assessment occurs during teaching and learning, providing immediate or prompt feedback to support learner progress.
    It includes individual assessments, group assessments, and peer assessments, fostering collaborative learning and providing varied feedback mechanisms.

    Continuous assessment is a form of formative assessment, conducted regularly throughout the course, contributing cumulatively to the final mark.

    Summative Assessment:
    Summative assessment occurs at the end of a module or learning programme, determining learners' competency in pre-determined outcomes.
    Summative assessment types include take-home examinations, randomized multiple-choice question assessments, projects, portfolios, oral examinations, practical examinations, and various experiential learning opportunities such as Work Integrated Learning and Simulated Work Experiences.

    Results are released according to the academic calendar, with various types of summative assessments processed both on-timetable and off-timetable.

    Weighting of Tasks:
    The assessment strategy outlines the minimum number of assessments required for different types of modules, ensuring comprehensive coverage of learning outcomes.

    Formative assessments contribute to the year mark, with specific criteria regarding weight allocation, ensuring transparency and consistency.
    Summative assessments have sub-minimum requirements for final results, emphasizing the importance of achieving competency in summative tasks.

    Assessment practices are done in accordance with Unisa's assessment policy. Each module in the qualification is assessed independently. 
    		•

    INTERNATIONAL COMPARABILITY 
    This qualification allows possibilities for the following articulation options:

    Country: Australia
    Institution Name: University of Notre Dame
    Qualification name: Graduate Diploma of Mathematics Education
    Credits: 200 Units
    Duration: 1-year full time or part time equivalent

    Entry requirements:
  • Bachelor's degree or equivalent in Initial Teacher Education.
    Or
  • Bachelor's degree and concurrent study in a Master of Teaching.

    Target/focus group for qualification: The Learner Diploma of Mathematics Education provides a pathway for secondary teachers to retrain in the area of Mathematics.

    This qualification consists of the following compulsory modules totalling to 200 Units.
  • Ethical Issues in Professional Life.
  • Principles of Mathematics.
  • Teaching Methods in Mathematics.
  • Linear Algebra.
  • Statistics.
  • Calculus
  • Advanced Calculus.
  • Discrete Mathematics.

    Assessment Comprises of: Posts, Ethical Audit, Teleological Analysis, Assessment Plan, Lesson plan, Final exam. In-class Test, Presentation on problems, Oral presentation on Problems. Dependant on the module taken.

    Purpose:
    The Graduate Diploma of Mathematics Education provides a pathway for secondary teachers to retrain in the area of Mathematics. The program includes the four courses contained in the Graduate Certificate (including linear algebra and calculus) in Mathematics along with two advanced mathematics content courses, a mathematics teaching methods course and a Core curriculum course. As part of a nested sequence of programs, these additional courses are also the foundation for the Master of Mathematics Education.

    Exit level outcomes:
    On completion of this qualification learners should be able to achieve the following learning outcomes:
    1. Solve complex problems in Algebra, Geometry, Statistics, Calculus and Discrete Mathematics.
    2. Demonstrate critical thinking skills, including formulating and modelling practical and abstract problems in mathematical terms.
    3.Apply mathematical principles, concepts, techniques and technology to solve practical and abstract problems.
    4. Communicate theoretical concepts in Mathematics to a range of audiences.
    5. Demonstrate the application of knowledge and skills with ethical responsibility and accountability for further learning.
    6. Combine theoretical mathematical knowledge with practical educational approaches to teaching mathematics.

    Articulation:
    The Graduate Diploma of Mathematics Education offered by the University of Notre Dame Australia does not explicitly mention articulation.

    Similarities:
    The content across these qualifications covers a wide range of topics crucial for educators specializing in Mathematics Education and Senior Phase Teaching. From ethical issues in professional life to advanced calculus and discrete mathematics at the University of Notre Dame, and specialized modules in teaching mathematics at the Senior Phase for UCT and UNISA, the curricula are designed to address both the theoretical foundations and practical applications of teaching, making them comparable to leading educational standards worldwide.

    Country: Australia
    Institution name: The University of Queensland
    Qualification name: Graduate Diploma in Education (GDipEd)
    Credits: 16 Units
    Professional accreditation body: Australian Institute for Teaching and School Leadership
    Duration: 1 Year full-time

    Entry requirements:
    An appropriate Bachelor's degree or equivalent qualification from an approved tertiary institution. Additionally tertiary studies must provide the prerequisites for the nominated teaching area/s.

    Target/focus group for qualification: The target group for the Graduate Diploma in Education is individuals with a tertiary degree aiming to pursue a career in teaching.

    Purpose:
    The purpose of the Graduate Diploma in Education, with a focus on Mathematics electives, is to offer a specialized one-year program for individuals holding a tertiary qualification who are committed to advancing their careers in mathematics teaching. This qualification integrates practical, classroom-based learning with cutting-edge research in mathematics education, ensuring learners are adept at meeting the unique challenges of teaching mathematics. It encourages participants to leverage their knowledge, expertise, and experience to develop engaging and effective mathematics learning environments that accommodate diverse learning styles. The curriculum emphasizes collaborative and critical approaches to planning, designing, implementing, and evaluating mathematics syllabi, along with the creation of innovative teaching and learning strategies and curriculum materials. Learners will emerge with a personal theory of mathematics teaching that prioritizes the role of educators in fostering a socially just and inclusive learning environment. Additionally, this qualification promotes active engagement with both local and global communities to enhance mathematics learning continuously for all learners.

    This qualification consists of the following compulsory modules totalling to 16 Units.

    Compulsory modules, 16 Units:
    Module content and assessment:
  • Mathematics: Curriculum Foundations.
  • Mathematics: Specialist Teaching Area.
  • Mathematics A: Specialist Teaching Area.
  • Teaching and Learning.
  • Teaching and Diversity.
  • Introduction to Professional Practice.
  • Professional Practice.

    Assessment:
    Numeracy in the news task and lesson plan; technology seminar; senior secondary assessment task thinking, applications in real life contexts, and technologies in mathematics teaching and learning.
    Lesson plan, ICT seminar, mock assessment moderation task.
    Review of digital resources; unit plan based on a mathematical investigation; mathematics classroom.

    Articulation: The Graduate Diploma in Education (GDipEd) offered by the University of Queensland (Australia) does not explicitly mention articulation.

    Similarities:
    The qualifications have varying entry requirements, reflecting the diverse academic and professional landscapes they cater to. While the University of Notre Dame Australia and The University of Queensland require a Bachelor's degree or equivalent for entry, UCT and UNISA's Advanced Certificates are accessible to educators with professional teaching qualifications, showcasing a flexible approach to acknowledging the existing expertise of practicing educators.

    All qualifications offer one-year durations, which align with international norms for postgraduate diplomas and advanced certificates, ensuring that they are both comprehensive and manageable for professionals looking to advance their careers without lengthy interruptions.

    Conclusion:
    The Graduate Diploma of Mathematics Education from the University of Notre Dame Australia, the Graduate Diploma in Education from The University of Queensland, and the Advanced Certificates from the University of Cape Town (UCT) and the University of South Africa (UNISA) demonstrate a shared commitment to enhancing learner mobility through international comparability. This comparability supports educators in aligning with global educational standards and practices, fostering an educational environment conducive to the exchange of knowledge and pedagogical advancements across borders.

    These qualifications support learner mobility by providing qualifications that are recognized for their rigorous academic and professional standards, making them relevant and applicable across various international contexts. By emphasizing pedagogical skills, content knowledge, and teaching methodologies that are globally relevant, these qualifications ensure that learners are prepared to engage with and contribute to educational settings worldwide, enhancing their professional mobility and employability.

    The assessment strategies employed (e.g., in-class tests, oral presentations, final exams, and practical teaching assessments) ensure that learners not only understand the theoretical aspects of their qualifications but can also apply their knowledge in real-world teaching scenarios. This approach is consistent with global best practices in teacher education, which emphasize the integration of theory and practice.

    The outlined pathways for further academic and professional development upon completion of these qualifications highlight a commitment to lifelong learning and career progression within the field of education. Opportunities for vertical and horizontal articulation into higher degree qualifications or specialized certificates enable learners to continue refining their expertise and contribute to the evolving field of education.

    The international comparability of these qualifications underscores a global consensus on the critical components of effective teacher education and training. By aligning with relevant good practices and ensuring robust support for learner mobility, these qualifications not only prepare educators for leadership roles within their countries but also equip them with the competencies required to navigate and contribute to the international educational arena. This global perspective is vital in fostering educational leaders who are adaptable, innovative, and capable of leading educational institutions that cater to the needs of diverse learner populations in an increasingly interconnected world. 
    		•

    ARTICULATION OPTIONS 
    This qualification provides opportunities for the following articulation options.

    Horizontal Articulation:
  • Advanced Certificate in Intermediate Phase Mathematics and English First Additional Language Teaching, NQF Level 6.

    Vertical Articulation:
  • Advanced Diploma in Education Intermediate Phase Mathematics Teaching, NQF Level 7.
  • Bachelor of Education in Foundation Phase Teaching, NQF Level 7.

    Diagonal articulation:
    At present there are no formally approved diagonal articulation routes between this qualification and those on the Occupational Qualifications Sub-Framework (OQSF). 
    		•

    MODERATION OPTIONS 
    N/A 

    CRITERIA FOR THE REGISTRATION OF ASSESSORS 
    N/A 

    NOTES 
    N/A 

    LEARNING PROGRAMMES RECORDED AGAINST THIS QUALIFICATION: 
     
    NONE 


    PROVIDERS CURRENTLY ACCREDITED TO OFFER THIS QUALIFICATION: 
    This information shows the current accreditations (i.e. those not past their accreditation end dates), and is the most complete record available to SAQA as of today. Some Primary or Delegated Quality Assurance Functionaries have a lag in their recording systems for provider accreditation, in turn leading to a lag in notifying SAQA of all the providers that they have accredited to offer qualifications and unit standards, as well as any extensions to accreditation end dates. The relevant Primary or Delegated Quality Assurance Functionary should be notified if a record appears to be missing from here.
     
    1. University of South Africa 


    All qualifications and part qualifications registered on the National Qualifications Framework are public property. Thus the only payment that can be made for them is for service and reproduction. It is illegal to sell this material for profit. If the material is reproduced or quoted, the South African Qualifications Authority (SAQA) should be acknowledged as the source.