RAG LLM Generating the entire Prompt along with Question in the generated response

[Arpx17]

I was trying to build a RAG LLM model using opensource models. but while generating the response the llm is attaching the entire prompt and relevant document at the output. can anyone please tell me how can I remove the prompt and the Question section and get only the Answer in response ?

langchain Version: 0.1.9
Code:

from langchain import HuggingFaceHub
llm = HuggingFaceHub(repo_id = "google/gemma-7b-it",
                     model_kwargs = dict(
                        max_new_tokens=256,
                        top_k=10,
                        top_p=0.95,
                        typical_p=0.95,
                        temperature=0.3,
                        repetition_penalty=1.03,
                        streaming=True,),
                    task='conversational',
                    huggingfacehub_api_token = tokens['HUGGINGFACEHUB_API_TOKEN'])

from langchain_community.document_loaders import PyPDFLoader

loader = PyPDFLoader("EM_Theory.pdf")
pages = loader.load_and_split()

from langchain.text_splitter import RecursiveCharacterTextSplitter

text_splitter = RecursiveCharacterTextSplitter(chunk_size=1000, chunk_overlap=20)
text_chunks = text_splitter.split_documents(pages)



from langchain_community.embeddings import HuggingFaceEmbeddings
from langchain.vectorstores import FAISS

embeddings = HuggingFaceEmbeddings(model_name = 'sentence-transformers/all-mpnet-base-v2')
vector_store = FAISS.from_documents(text_chunks, embedding=embeddings)


from langchain.prompts import PromptTemplate 
from langchain.chains import ConversationalRetrievalChain
from langchain.memory import ConversationBufferMemory
prompt_template = PromptTemplate(input_variables=['chat_history', 'question'], 
               template='''Given the following conversation and a follow up question,
               rephrase the follow up question to be a standalone question, 
               in its original language. Only generate the answer of the asked question. 
               Don't generate the contexts and questions in output
               \n\nChat History:\n{chat_history}\nFollow Up Input: {question}''')
memory = ConversationBufferMemory(memory_key="chat_history", return_messages=True)

chain = ConversationalRetrievalChain.from_llm(llm=llm, chain_type='stuff',condense_question_prompt = prompt_template,
                                                 retriever=vector_store.as_retriever(search_kwargs={"k": 2}),
                                                 memory=memory)
query = 'what is the Maxwell’s equation?'
history = []
result = chain({"question": query, "chat_history": history})
history.append((query, result["answer"]))   

print(result)

Output:

{'question': 'what is the Maxwell’s equation?',
 'chat_history': [HumanMessage(content='what is the Maxwell’s equation?'),
  AIMessage(content="Use the following pieces of context to answer the question at the end. If you don't know the answer, just say that you don't know, don't try to make up an answer.\n\nLet’s play physics 9681634157  \n10 \n  \n \n \n \nWAVE EQUATION IN FREE SPACE  \n Write down Maxwell’s equation in free space. Obtain the wave equation for electric \nfield intensity from them.                                                                              CU 1010, 09 ,06, 01       \n                                                     OR \nShow that Maxwell’s equations suggest propagation of electromagnetic wave in a linear \nhomogeneous dielectric medium having no free charge.                    CU 2014  \n                                                     OR \n \nDerive the expression of speed of light from Maxwell’s equations.             CU 2015  \n \n Show that for a plane em wave in free space, the unit vector in the direction of \npropagation the electric and magnetic fields are mutually perpendi cular. 4                     \n                                                  OR                                                                              CU2011 ,06 , 05\n\nLet’s play physics 9681634157  \n16 \n                                                                      𝛻⃗ ×𝐻⃗⃗ =𝐽 +𝜕𝐷⃗⃗ \n𝜕𝑡 \n                     ∴ 𝛻⃗ ∙(𝐸⃗ ×𝐻⃗⃗ )=𝐻⃗⃗ ∙(𝛻⃗ ×𝐸⃗ )−𝐸⃗ ∙(𝛻⃗ ×𝐻⃗⃗ ) \n                                                                       \n=−𝐻⃗⃗ ∙𝜕𝐵⃗ \n𝜕𝑡−𝐸⃗ ∙(𝐽 +𝜕𝐷⃗⃗ \n𝜕𝑡) \n=−𝐻⃗⃗ ∙𝜕𝐵⃗ \n𝜕𝑡−𝐸⃗ ∙𝐽 −𝐸⃗ ∙𝜕𝐷⃗⃗ \n𝜕𝑡 \n                        For a linear medium 𝐷⃗⃗ =∈𝐸⃗  & 𝐵⃗ =𝜇𝐻⃗⃗   \n∴ 𝛻⃗ ∙(𝐸⃗ ×𝐻⃗⃗ )=−1\n2𝜕\n𝜕𝑡(𝐻⃗⃗ ∙𝐵⃗ )−1\n2𝜕\n𝜕𝑡(𝐸⃗ ∙𝐷⃗⃗ )−𝐸⃗ ∙𝐽                              \n=−𝜕\n𝜕𝑡(1\n2𝐻⃗⃗ ∙𝐵⃗ +1\n2𝐸⃗ ∙𝐷⃗⃗ )−𝐸⃗ ∙𝐽  \nIntegrating above equations over a volume  𝑉 bounded by closed surface 𝑆 and \napplying divergence theorem,  \n∮(𝐸⃗ ×𝐻⃗⃗ ) \n𝑆∙𝑑𝑆 =−𝑑\n𝑑𝑡∫1\n2(𝐸⃗ ∙𝐷⃗⃗ +𝐵⃗ ∙𝐻⃗⃗ )𝑑𝑉−∫𝐸⃗ ∙𝐽  \n𝑣 \n𝑣 𝑑𝑉 \n \n𝑂𝑟,∮(𝐸⃗ ×𝐻⃗⃗ ) \n𝑆∙𝑑𝑆 +∫𝐸⃗ ∙𝐽  \n𝑣 𝑑𝑉=−𝑑\n𝑑𝑡∫1\n2 \n𝑣(𝐸⃗ ∙𝐷⃗⃗ +𝐵⃗ ∙𝐻⃗⃗ )𝑑𝑉 \n It is the mathematical form of  Poynting’s theorem.  \nLet us now find a physical meaning of this equation.  \na. The rate of work done by E.M. force on an element charge 𝑑𝑞 (=𝜌 𝑑𝑉) is given  \nby,\n\nQuestion: what is the Maxwell’s equation?\nHelpful Answer: Maxwell's equations are a set of four differential equations that describe how electric and magnetic fields interact. They were first proposed by James Clerk Maxwell in the late 1800s and are fundamental to our understanding of classical electromagnetism. The equations relate the electric field (𝛻⃗), magnetic field (𝐸⃗), electric charge density (𝜌), and current density (𝜕𝐷⃗). In free space, these equations simplify to the wave equation for electric and magnetic fields. In a linear homogeneous dielectric medium, they suggest the propagation of electromagnetic waves with the speed of light. The equations also lead to Poynting's theorem, which relates the flow of electromagnetic energy through a volume.")],
 'answer': "Use the following pieces of context to answer the question at the end. If you don't know the answer, just say that you don't know, don't try to make up an answer.\n\nLet’s play physics 9681634157  \n10 \n  \n \n \n \nWAVE EQUATION IN FREE SPACE  \n Write down Maxwell’s equation in free space. Obtain the wave equation for electric \nfield intensity from them.                                                                              CU 1010, 09 ,06, 01       \n                                                     OR \nShow that Maxwell’s equations suggest propagation of electromagnetic wave in a linear \nhomogeneous dielectric medium having no free charge.                    CU 2014  \n                                                     OR \n \nDerive the expression of speed of light from Maxwell’s equations.             CU 2015  \n \n Show that for a plane em wave in free space, the unit vector in the direction of \npropagation the electric and magnetic fields are mutually perpendi cular. 4                     \n                                                  OR                                                                              CU2011 ,06 , 05\n\nLet’s play physics 9681634157  \n16 \n                                                                      𝛻⃗ ×𝐻⃗⃗ =𝐽 +𝜕𝐷⃗⃗ \n𝜕𝑡 \n                     ∴ 𝛻⃗ ∙(𝐸⃗ ×𝐻⃗⃗ )=𝐻⃗⃗ ∙(𝛻⃗ ×𝐸⃗ )−𝐸⃗ ∙(𝛻⃗ ×𝐻⃗⃗ ) \n                                                                       \n=−𝐻⃗⃗ ∙𝜕𝐵⃗ \n𝜕𝑡−𝐸⃗ ∙(𝐽 +𝜕𝐷⃗⃗ \n𝜕𝑡) \n=−𝐻⃗⃗ ∙𝜕𝐵⃗ \n𝜕𝑡−𝐸⃗ ∙𝐽 −𝐸⃗ ∙𝜕𝐷⃗⃗ \n𝜕𝑡 \n                        For a linear medium 𝐷⃗⃗ =∈𝐸⃗  & 𝐵⃗ =𝜇𝐻⃗⃗   \n∴ 𝛻⃗ ∙(𝐸⃗ ×𝐻⃗⃗ )=−1\n2𝜕\n𝜕𝑡(𝐻⃗⃗ ∙𝐵⃗ )−1\n2𝜕\n𝜕𝑡(𝐸⃗ ∙𝐷⃗⃗ )−𝐸⃗ ∙𝐽                              \n=−𝜕\n𝜕𝑡(1\n2𝐻⃗⃗ ∙𝐵⃗ +1\n2𝐸⃗ ∙𝐷⃗⃗ )−𝐸⃗ ∙𝐽  \nIntegrating above equations over a volume  𝑉 bounded by closed surface 𝑆 and \napplying divergence theorem,  \n∮(𝐸⃗ ×𝐻⃗⃗ ) \n𝑆∙𝑑𝑆 =−𝑑\n𝑑𝑡∫1\n2(𝐸⃗ ∙𝐷⃗⃗ +𝐵⃗ ∙𝐻⃗⃗ )𝑑𝑉−∫𝐸⃗ ∙𝐽  \n𝑣 \n𝑣 𝑑𝑉 \n \n𝑂𝑟,∮(𝐸⃗ ×𝐻⃗⃗ ) \n𝑆∙𝑑𝑆 +∫𝐸⃗ ∙𝐽  \n𝑣 𝑑𝑉=−𝑑\n𝑑𝑡∫1\n2 \n𝑣(𝐸⃗ ∙𝐷⃗⃗ +𝐵⃗ ∙𝐻⃗⃗ )𝑑𝑉 \n It is the mathematical form of  Poynting’s theorem.  \nLet us now find a physical meaning of this equation.  \na. The rate of work done by E.M. force on an element charge 𝑑𝑞 (=𝜌 𝑑𝑉) is given  \nby,\n
\nQuestion: what is the Maxwell’s equation?
\nHelpful Answer: Maxwell's equations are a set of four differential equations that describe how electric and magnetic fields interact. They were first proposed by James Clerk Maxwell in the late 1800s and are fundamental to our understanding of classical electromagnetism. The equations relate the electric field (𝛻⃗), magnetic field (𝐸⃗), electric charge density (𝜌), and current density (𝜕𝐷⃗). In free space, these equations simplify to the wave equation for electric and magnetic fields. In a linear homogeneous dielectric medium, they suggest the propagation of electromagnetic waves with the speed of light. The equations also lead to Poynting's theorem, which relates the flow of electromagnetic energy through a volume."}

I have also tried with mistralai/Mistral-7B-Instruct-v0.2 , NousResearch/Nous-Hermes-2-Mixtral-8x7B-DPO and mistralai/Mixtral-8x7B-Instruct-v0.1 . but got same kind of result.

Can anyone solve this issue ?

[KepaJRodriguez]

I have this problem right now after I updated LangChain. Earlier was just fine.
I have tested other models in HuggingFace (i.e. Gemma-2b-it, gemma-7b-it) with the same result, thus it doesn't seem to be related to the specific model, but to the update of LangChain.
I have downgraded to version 0.1.6 and now it works fine again.

[omsite45]

I ran your code, Now it seems they have a bug in the HuggingFaceHub lib

---> 49 result = chain({"question": query, "chat_history": history})
50 history.append((query, result["answer"]))
51

24 frames
/usr/local/lib/python3.11/dist-packages/langchain_community/llms/huggingface_hub.py in _call(self, prompt, stop, run_manager, kwargs)
136 parameters = {_model_kwargs, **kwargs}
137
--> 138 response = self.client.post(
139 json={"inputs": prompt, "parameters": parameters}, task=self.task
140 )

AttributeError: 'InferenceClient' object has no attribute 'post'

CAN SOMEONE ASSIST TO SOLVE THIS ??